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  <front>
    <journal-meta>
      <journal-id journal-id-type="publisher-id">ojce</journal-id>
      <journal-title-group>
        <journal-title>Open Journal of Civil Engineering</journal-title>
      </journal-title-group>
      <issn pub-type="epub">2164-3172</issn>
      <issn pub-type="ppub">2164-3164</issn>
      <publisher>
        <publisher-name>Scientific Research Publishing</publisher-name>
      </publisher>
    </journal-meta>
    <article-meta>
      <article-id pub-id-type="doi">10.4236/ojce.2026.163033</article-id>
      <article-id pub-id-type="publisher-id">ojce-154078</article-id>
      <article-categories>
        <subj-group>
          <subject>Article</subject>
        </subj-group>
        <subj-group>
          <subject>Engineering</subject>
        </subj-group>
      </article-categories>
      <title-group>
        <article-title>Mechanical Characterization and Finite Element Simulation of Cement-Stabilized Earth Blocks in Humid Tropical Zones: Experimental Characterization and Monotonic Phase-Field Damage Modelling Using Comsol Multiphysics</article-title>
      </title-group>
      <contrib-group>
        <contrib contrib-type="author" corresp="yes">
          <name name-style="western">
            <surname>Wetka</surname>
            <given-names>Tchoupe Ulrich Parfait Lelong</given-names>
          </name>
          <xref ref-type="aff" rid="aff1">1</xref>
        </contrib>
        <contrib contrib-type="author">
          <contrib-id contrib-id-type="orcid">0009-0006-2286-547X</contrib-id>
          <name name-style="western">
            <surname>Penka</surname>
            <given-names>Jules Bertrand</given-names>
          </name>
          <xref ref-type="aff" rid="aff1">1</xref>
        </contrib>
        <contrib contrib-type="author">
          <name name-style="western">
            <surname>Mbuh</surname>
            <given-names>Moses Kuma</given-names>
          </name>
          <xref ref-type="aff" rid="aff2">2</xref>
        </contrib>
      </contrib-group>
      <aff id="aff1"><label>1</label> Research Unit of Civil Engineering and Architecture, National Higher Polytechnic Institute of Bamenda, University of Bamenda, Bambili, Cameroon </aff>
      <aff id="aff2"><label>2</label> Research Unit of Civil Engineering and Forestry Technology, Higher Technical Teacher Training College Bambili, University of Bamenda, Bambili, Cameroon </aff>
      <author-notes>
        <fn fn-type="conflict" id="fn-conflict">
          <p>The authors declare no conflicts of interest regarding the publication of this paper.</p>
        </fn>
      </author-notes>
      <pub-date pub-type="epub">
        <day>01</day>
        <month>09</month>
        <year>2026</year>
      </pub-date>
      <pub-date pub-type="collection">
        <month>09</month>
        <year>2026</year>
      </pub-date>
      <volume>16</volume>
      <issue>03</issue>
      <fpage>658</fpage>
      <lpage>686</lpage>
      <history>
        <date date-type="received">
          <day>23</day>
          <month>08</month>
          <year>2026</year>
        </date>
        <date date-type="accepted">
          <day>19</day>
          <month>09</month>
          <year>2026</year>
        </date>
        <date date-type="published">
          <day>22</day>
          <month>09</month>
          <year>2026</year>
        </date>
      </history>
      <permissions>
        <copyright-statement>© 2026 by the authors and Scientific Research Publishing Inc.</copyright-statement>
        <copyright-year>2026</copyright-year>
        <license license-type="open-access">
          <license-p> This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license ( <ext-link ext-link-type="uri" xlink:href="https://creativecommons.org/licenses/by/4.0/">https://creativecommons.org/licenses/by/4.0/</ext-link> ). </license-p>
        </license>
      </permissions>
      <self-uri content-type="doi" xlink:href="https://doi.org/10.4236/ojce.2026.163033">https://doi.org/10.4236/ojce.2026.163033</self-uri>
      <abstract>
        <p>The mechanical performance of cement-stabilized earth blocks (CSEBs) under humid tropical conditions remains insufficiently explored. This study investigates the static mechanical behaviour and structural durability of CSEBs produced from lateritic soils of Bamenda III, Cameroon, through combined experimental characterization and monotonic phase-field finite element damage modelling in COMSOL Multiphysics. All mechanical tests were performed under monotonic (non-cyclic) loading at ambient laboratory conditions; the results therefore characterize static strength and simulated damage response rather than measured fatigue behaviour, and humid-climate durability inferences are limited to the water absorption results obtained. Soil classified as A-2-7 exhibited a liquid limit of 65.9%, plasticity index of 23.7%, and maximum dry density of 1.614 g/cm<sup>3</sup> at 22.6% optimal moisture content. Blocks manufactured at cement stabilization levels of 0%, 4%, 6%, 8%, and 10% were tested for water absorption, bulk density, compressive strength, and flexural strength. Increasing cement content progressively reduced water absorption from 22.1% to 17.3%, while compressive strength increased from 4.5 MPa to 6.1 MPa and flexural strength from 0.7 MPa to 1.2 MPa. Three-dimensional FEM simulations demonstrated that stabilized walls exhibit superior stress distribution, reduced crack propagation, and enhanced load-carrying capacity, with the 10% stabilized wall achieving a load capacity of 599.38 kN against 485.53 kN for the unstabilized configuration. These findings provide design-oriented baseline data and modelling parameters for resilient earthen construction in humid tropical climates across sub-Saharan Africa.</p>
      </abstract>
      <kwd-group kwd-group-type="author-generated" xml:lang="en">
        <kwd>Mechanical Behaviour</kwd>
        <kwd>Modelling</kwd>
        <kwd>Humid Zone</kwd>
        <kwd>Stabiliser</kwd>
      </kwd-group>
    </article-meta>
  </front>
  <body>
    <sec id="sec1">
      <title>1. Introduction</title>
      <p>Compressed earth blocks (CEBs) have attracted renewed global attention as an environmentally responsible alternative to conventional construction materials, offering low embodied energy, reduced greenhouse gas emissions, and the reuse of locally available soils [<xref ref-type="bibr" rid="B1">1</xref>]-[<xref ref-type="bibr" rid="B3">3</xref>]. Despite these advantages, their long-term mechanical performance remains uncertain, particularly regarding cyclic loading and fatigue-induced deterioration. Fatigue is defined as the progressive accumulation of microstructural damage under repeated stress cycles until failure [<xref ref-type="bibr" rid="B4">4</xref>]. Unlike conventional materials such as concrete or steel, the fatigue behavior of earthen construction materials is poorly understood, and experimental evidence remains limited to static performance indicators such as compressive or flexural strength.</p>
      <p>Previous works have explored stabilization approaches to improve durability most commonly cement, lime, or natural pozzolans but these studies primarily examine short-term properties such as compressive strength, water absorption, or freeze-thaw resistance [<xref ref-type="bibr" rid="B1">1</xref>][<xref ref-type="bibr" rid="B5">5</xref>][<xref ref-type="bibr" rid="B6">6</xref>]. Moreover, many investigations are based on temperate climates or arid regions, overlooking the complex behavior of earth materials exposed to high humidity, intense rainfall, and cyclic wetting-drying conditions typical of sub-Saharan Africa. Humidity significantly alters microstructure, pore connectivity, and residual stresses in CEBs, accelerating fatigue failure and loss of stiffness [<xref ref-type="bibr" rid="B7">7</xref>][<xref ref-type="bibr" rid="B8">8</xref>]. Thus, there is an urgent need to evaluate fatigue mechanisms in stabilized earth blocks exposed to humid tropical climates, where the interaction between water and repeated loading is likely to be a dominant deterioration parameter.</p>
      <p>Cameroon is a representative case of these environmental challenges. The Bamenda region features prolonged wet seasons, high-temperature variability, and substantial moisture ingress, all of which may jeopardize the long-term integrity of earthen buildings [<xref ref-type="bibr" rid="B7">7</xref>]. Although cement stabilization is widely used in the country to increase mechanical performance, there remains little evidence quantifying its impact on fatigue behavior. Existing studies typically provide empirical compressive strength ranges, but rarely introduce predictive models capable of estimating fatigue life or residual stress accumulation over time, limiting their contributions to structural design or code development.</p>
      <p>To address these gaps, this study investigates the mechanical response of cement-stabilized earth blocks produced from soils in the Bamenda III municipality, and proposes a finite-element model able to estimate stress concentration and damage evolution under monotonic loading, providing baseline data toward future fatigue characterization under cyclic loading. By analysing fundamental geotechnical characteristics, correlating them with mechanical performance, and implementing finite element simulations, we aim to: 1) evaluate how stabilization influences durability under humid conditions; 2) identify controlling parameters that govern damage resistance; and 3) provide design-oriented insights for sustainable construction in tropical regions. The results provide a critical contribution toward the development of performance-based guidelines for stabilized earthen architecture in humid climates.</p>
    </sec>
    <sec id="sec2">
      <title>2. Materials and Methods</title>
      <sec id="sec2dot1">
        <title>2.1. Sampling</title>
        <p>The soil samples were collected from Bamenda III our study area as shown in <xref ref-type="fig" rid="fig1">Figure 1</xref>. The site was selected based on its relevance to the study, ensuring it exhibited typical properties of soils found in tropical zones subjected to high humidity. That is, they are typically clay-rich with low fertility and high acidity, because heavy rainfall leaches nutrients such as magnesium and calcium and concentrating iron and aluminum oxides that give the soil a reddish or yellowish hues [<xref ref-type="bibr" rid="B9">9</xref>][<xref ref-type="bibr" rid="B10">10</xref>]. These soils most at times have a compact structure, poor organic matter storage due to rapid decomposition, and are dominated by kaolinite and other secondary minerals [<xref ref-type="bibr" rid="B10">10</xref>][<xref ref-type="bibr" rid="B11">11</xref>]. They have Nutrient limitations, particularly phosphorus, arise from strong binding with aluminum and iron oxides, while </p>
        <fig id="fig1">
          <label>Figure 1</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId15.jpeg?20260922025304" />
        </fig>
        <p><bold>Figure 1.</bold> Soil sampling.</p>
        <p>high microbial activity supports rapid nutrient cycling [<xref ref-type="bibr" rid="B9">9</xref>][<xref ref-type="bibr" rid="B10">10</xref>]. Eighty kilogram (80 kg) of distributed sample was collected and stored in a polystyrene bag so as to maintain the natural properties and later on was dried at room temperature for two weeks and the geological properties where determined. Soil and cement were proportioned to produce 100 blocks of 40 × 40 × 160 mm, that is 20 blocks each for 0%, 4%, 6%, 8% and 10% cement by weight of dry soil and Curing was carried out for 28 days, with the blocks being regularly sprinkled with water to ensure proper hydration and strength development as seen in <xref ref-type="fig" rid="fig2">Figure 2</xref>.</p>
        <fig id="fig2">
          <label>Figure 2</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId16.jpeg?20260922025303" />
        </fig>
        <p><bold>Figure 2.</bold> Curing of blocks samples.</p>
      </sec>
      <sec id="sec2dot2">
        <title>2.2. Methods</title>
        <p>2.2.1. Geotechnical Properties</p>
        <p>The American Society for Testing and Materials standards was used to obtain the geotechnical parameters of the soil, that is (Particle size analysis, Atterberg Limits test, Moisture content test, Organic Content, Specific gravity and modified proctor test), physical properties of the compress earth block (water absorption and Volumic mass), mechanical properties of the compress earth block (flexural strength and compressive strength).</p>
        <p>The grain size analysis was determined by dry sieving and sedimentation according to ASTM D 422. The Casagrande method was used to determine the and the roller method to determine the plastic limit. The difference between the liquid limit and plastic limit gives us the plasticity index (PI = WL-PL). These measurements were obtained according to ASTM D 4318.</p>
        <p>2.2.2. Mechanical Properties</p>
        <p>The modified Proctor test was carried out in accordance with ASTM D 1557 standards. The curve of modified Proctor permit to determine the optimum moisture content (OMC) and obtain the maximum dry density (MDD). The MDD is a good indicator of the compactness and bearing capacity of the soil after sufficient compaction.</p>
        <p>Flexural strength test was performed based on ASTM C78/C78M, to determine the flexural strength of stabilized earth blocks, which is essential for understanding their resistance to bending forces in construction applications.</p>
        <p>The compressive strength test followed the guidelines of ASTM D1633. The purpose of this test was to determine the compressive strength of stabilized earth blocks. Compressive strength is a critical parameter in evaluating the structural integrity and suitability of these blocks for construction purposes. The moisture or condition of the specimens at the time of each mechanical test was as-cured.</p>
        <p>2.2.3. Modelling Using COMSOL Multiphysique</p>
        <p>The simulation carried out was based on experimental data gotten from stabilizing earth bricks with cement and Additional parameter from [<xref ref-type="bibr" rid="B12">12</xref>] building Code as seen in <bold>Tables 1-6</bold>. In an attempt to understand the behavior of the new material as a wall filing, a wall of 1.14 m length, 1 m height, and 0.11 m thickness was simulated in the COMSOL software. two models exist:</p>
        <p><bold>Type A:</bold>unstabilized earth brick wall with cement mortar joints;<bold>Type B:</bold>stabilized earth brick with cement mortar joints;</p>
        <p><bold>. type B1:</bold> 4% stabilization</p>
        <p><bold>. type B2:</bold> 6% stabilization</p>
        <p><bold>. type B3</bold>: 8% stabilization</p>
        <p><bold>. type B4:</bold> 10% stabilization</p>
        <p><bold>Table 1.</bold> Material properties for earth brick without stabilization (source: ACI Committee 530 (2013)). Building Code Requirements and Specification for Masonry Structures (ACI 530-13/ASCE 5-13/TMS 402-13).</p>
        <table-wrap id="tbl1">
          <label>Table 1</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Density</td>
                <td>rho</td>
                <td>1903.3</td>
                <td>
                  kg/m
                  <sup>3</sup>
                </td>
                <td>Basic</td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>2250e6</td>
                <td>Pa</td>
                <td>Young’s modulus and P...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.2</td>
                <td>1</td>
                <td>Young’s modulus and P...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>50</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>0.61e6</td>
                <td>Pa</td>
                <td>Isotropic strength para...</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>4.5e6</td>
                <td>Pa</td>
                <td>Isotropic strength para...</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigma...</td>
                <td>4.5e6</td>
                <td>Pa</td>
                <td>Isotropic strength para...</td>
              </tr>
              <tr>
                <td>Peak strength</td>
                <td>sigmap</td>
                <td>mat1.ls...</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per area</td>
                <td>Gf</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per volume</td>
                <td>gf</td>
                <td>150</td>
                <td>
                  J/m
                  <sup>3</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>0.45e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 2.</bold> Material properties for earth brick of 4% fiber stabilization.</p>
        <table-wrap id="tbl2">
          <label>Table 2</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>10897.25e6</td>
                <td>Pa</td>
                <td>Young’s modulus and Poisson’s...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.2</td>
                <td>1</td>
                <td>Young’s modulus and Poisson’s...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>50</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>0.62e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>4.75e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigmabc</td>
                <td>4.75e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Peak strength</td>
                <td>sigmap</td>
                <td>mat1.Isotro...</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per area</td>
                <td>Gf</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per volume</td>
                <td>gf</td>
                <td>150</td>
                <td>
                  J/m
                  <sup>3</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>0.3e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 3.</bold> Material properties for earth brick of 6% fiber stabilization.</p>
        <table-wrap id="tbl3">
          <label>Table 3</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Density</td>
                <td>rho</td>
                <td>1959.47</td>
                <td>
                  kg/m
                  <sup>3</sup>
                </td>
                <td>Basic</td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>2630e6</td>
                <td>Pa</td>
                <td>Young’s modulus and Poi...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.14</td>
                <td>1</td>
                <td>Young’s modulus and Poi...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>50</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>0.53e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>5.25e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigmabc</td>
                <td>5.25e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Peak strength</td>
                <td>sigmap</td>
                <td>mat1.Isot...</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per area</td>
                <td>Gf</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per volume</td>
                <td>gf</td>
                <td>150</td>
                <td>
                  J/m
                  <sup>3</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>0.56e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 4.</bold> Material properties for earth brick of 8% fiber stabilization.</p>
        <table-wrap id="tbl4">
          <label>Table 4</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Density</td>
                <td>rho</td>
                <td>1975.04</td>
                <td>
                  kg/m
                  <sup>3</sup>
                </td>
                <td>Basic</td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>2820e6</td>
                <td>Pa</td>
                <td>Young’s modulus and Poisso...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.11</td>
                <td>1</td>
                <td>Young’s modulus and Poisso...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>50</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>0.48e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>5.63e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigmabc</td>
                <td>5.63e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Peak strength</td>
                <td>sigmap</td>
                <td>mat1.Isotr...</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per area</td>
                <td>Gf</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per volume</td>
                <td>gf</td>
                <td>150</td>
                <td>
                  J/m
                  <sup>3</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>0.56e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 5.</bold> Material properties for earth brick of 10% fiber stabilization.</p>
        <table-wrap id="tbl5">
          <label>Table 5</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Density</td>
                <td>rho</td>
                <td>1999.4</td>
                <td>
                  kg/m
                  <sup>3</sup>
                </td>
                <td>Basic</td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>3040e6</td>
                <td>Pa</td>
                <td>Young’s modulus and Poi...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.08</td>
                <td>1</td>
                <td>Young’s modulus and Poi...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>50</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>0.45e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>6.08e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigmabc</td>
                <td>6.08e6</td>
                <td>Pa</td>
                <td>Isotropic strength param...</td>
              </tr>
              <tr>
                <td>Peak strength</td>
                <td>sigmap</td>
                <td>mat1.Isot...</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per area</td>
                <td>Gf</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Fracture energy per volume</td>
                <td>gf</td>
                <td>150</td>
                <td>
                  J/m
                  <sup>3</sup>
                </td>
                <td>Scalar damage</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>0.56e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 6.</bold> Material properties for cement mortar (source: ACI Committee 530 (2013)). Building Code Requirements and Specification for Masonry Structures (ACI 530-13/ASCE 5-13/TMS 402-13).</p>
        <table-wrap id="tbl6">
          <label>Table 6</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Property</bold>
                </td>
                <td>
                  <bold>Variable</bold>
                </td>
                <td>
                  <bold>Value</bold>
                </td>
                <td>
                  <bold>Unit</bold>
                </td>
                <td>
                  <bold>Property group</bold>
                </td>
              </tr>
              <tr>
                <td>Density</td>
                <td>rho</td>
                <td>2200</td>
                <td>
                  kg/m
                  <sup>3</sup>
                </td>
                <td>Basic</td>
              </tr>
              <tr>
                <td>Young’s modulus</td>
                <td>E</td>
                <td>22360.7e6</td>
                <td>Pa</td>
                <td>Young’s modulus and Poisson’...</td>
              </tr>
              <tr>
                <td>Poisson’s ratio</td>
                <td>nu</td>
                <td>0.25</td>
                <td>1</td>
                <td>Young’s modulus and Poisson’...</td>
              </tr>
              <tr>
                <td>Critical energy release rate</td>
                <td>Gc</td>
                <td>100</td>
                <td>
                  J/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
              <tr>
                <td>Tensile strength</td>
                <td>sigmat</td>
                <td>3e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Compressive strength</td>
                <td>sigmac</td>
                <td>20e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Biaxial compressive strength</td>
                <td>sigmabc</td>
                <td>20e6</td>
                <td>Pa</td>
                <td>Isotropic strength parameters</td>
              </tr>
              <tr>
                <td>Critical fracture stress</td>
                <td>sigmacr</td>
                <td>3e6</td>
                <td>
                  N/m
                  <sup>2</sup>
                </td>
                <td>Phase field damage</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Geometry</bold></p>
        <p>The geometry for this model is a 3D wall as seen in <xref ref-type="fig" rid="fig3">Figure 3</xref>. In COMSOL, we used block tool an array tool to create the brick-and-mortar joints. The wall is 1.14 m long, 1 m high and 11 cm thick. Bricks are of sizes: 22 cm by 11 cm by 6 cm.</p>
        <p><bold>Model</bold></p>
        <p>Linear elastic damage Model (phase field damage model) was used based on the equation</p>
        <disp-formula id="FD1">
          <label>(1)</label>
          <mml:math display="inline">
            <mml:mrow>
              <mml:mi>ε</mml:mi>
              <mml:mrow>
                <mml:mo>(</mml:mo>
                <mml:mrow>
                  <mml:mi>ϕ</mml:mi>
                  <mml:mo>,</mml:mo>
                  <mml:mi>u</mml:mi>
                </mml:mrow>
                <mml:mo>)</mml:mo>
              </mml:mrow>
              <mml:mo>=</mml:mo>
              <mml:mstyle displaystyle="true">
                <mml:mrow>
                  <mml:msubsup>
                    <mml:mo>∫</mml:mo>
                    <mml:mi>Ω</mml:mi>
                    <mml:mi>n</mml:mi>
                  </mml:msubsup>
                  <mml:mrow>
                    <mml:mrow>
                      <mml:mo>(</mml:mo>
                      <mml:mrow>
                        <mml:msup>
                          <mml:mrow>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mrow>
                                <mml:mn>1</mml:mn>
                                <mml:mo>−</mml:mo>
                                <mml:mi>ϕ</mml:mi>
                              </mml:mrow>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                          <mml:mn>2</mml:mn>
                        </mml:msup>
                        <mml:msub>
                          <mml:mi>ψ</mml:mi>
                          <mml:mn>0</mml:mn>
                        </mml:msub>
                        <mml:mrow>
                          <mml:mo>(</mml:mo>
                          <mml:mi>ϵ</mml:mi>
                          <mml:mo>)</mml:mo>
                        </mml:mrow>
                        <mml:mo>+</mml:mo>
                        <mml:mfrac>
                          <mml:mrow>
                            <mml:msub>
                              <mml:mi>G</mml:mi>
                              <mml:mi>c</mml:mi>
                            </mml:msub>
                          </mml:mrow>
                          <mml:mrow>
                            <mml:msub>
                              <mml:mi>c</mml:mi>
                              <mml:mi>ω</mml:mi>
                            </mml:msub>
                          </mml:mrow>
                        </mml:mfrac>
                        <mml:mrow>
                          <mml:mo>(</mml:mo>
                          <mml:mrow>
                            <mml:mfrac>
                              <mml:mrow>
                                <mml:mi>w</mml:mi>
                                <mml:mrow>
                                  <mml:mo>(</mml:mo>
                                  <mml:mi>ϕ</mml:mi>
                                  <mml:mo>)</mml:mo>
                                </mml:mrow>
                              </mml:mrow>
                              <mml:mi>l</mml:mi>
                            </mml:mfrac>
                            <mml:mo>+</mml:mo>
                            <mml:mi>l</mml:mi>
                            <mml:msup>
                              <mml:mrow>
                                <mml:mrow>
                                  <mml:mo>‖</mml:mo>
                                  <mml:mrow>
                                    <mml:mo>∇</mml:mo>
                                    <mml:mi>ϕ</mml:mi>
                                  </mml:mrow>
                                  <mml:mo>‖</mml:mo>
                                </mml:mrow>
                              </mml:mrow>
                              <mml:mn>2</mml:mn>
                            </mml:msup>
                          </mml:mrow>
                          <mml:mo>)</mml:mo>
                        </mml:mrow>
                      </mml:mrow>
                      <mml:mo>)</mml:mo>
                    </mml:mrow>
                    <mml:mtext>d</mml:mtext>
                    <mml:mi>Ω</mml:mi>
                  </mml:mrow>
                </mml:mrow>
              </mml:mstyle>
            </mml:mrow>
          </mml:math>
        </disp-formula>
        <p><inline-formula><mml:math display="inline"><mml:mrow><mml:msub><mml:mi> ψ </mml:mi><mml:mn> 0 </mml:mn></mml:msub><mml:mrow><mml:mo> ( </mml:mo><mml:mi> ϵ </mml:mi><mml:mo> ) </mml:mo></mml:mrow></mml:mrow></mml:math></inline-formula> is the strain energy density.<inline-formula><mml:math display="inline"><mml:mrow><mml:msub><mml:mi> G </mml:mi><mml:mi> c </mml:mi></mml:msub></mml:mrow></mml:math></inline-formula> is the critical energy release rate (fracture toughness).<inline-formula><mml:math display="inline"><mml:mi> l </mml:mi></mml:math></inline-formula> is the length scale parameter controlling the width of the diffuse crack.<inline-formula><mml:math display="inline"><mml:mrow><mml:mi> w </mml:mi><mml:mrow><mml:mo> ( </mml:mo><mml:mi> ϕ </mml:mi><mml:mo> ) </mml:mo></mml:mrow></mml:mrow></mml:math></inline-formula> is a degradation function. This phase-field formulation captures monotonic (single-cycle) crack initiation and propagation under increasing load; it does not include a cycle-dependent damage-accumulation law, load waveform, stress ratio, or number-of-cycles-to-failure criterion, and therefore represents simulated static/monotonic damage rather than measured or predicted fatigue life.</p>
        <fig id="fig3">
          <label>Figure 3</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId27.jpeg?20260922025310" />
        </fig>
        <p><bold>Figure 3.</bold> 3D wall model in COMSOL.</p>
        <p>2.2.4. Loading</p>
        <p>We applied the loads in COMSOL by using a parametric sweep whereby we loaded the wall at different intensities as seen in <bold>Table 7</bold>. This parametric sweep applies monotonically increasing static loads (6 - 12 kN, <bold>Table 7</bold>) along a single loading path to determine peak and ultimate capacity; it does not represent a cyclic load history, and no cycle count, loading frequency, stress ratio, or fatigue-failure criterion is defined.</p>
        <p><bold>Table 7.</bold> Vertical loads.</p>
        <table-wrap id="tbl7">
          <label>Table 7</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Load No.</bold>
                </td>
                <td>
                  <bold>Intensity (KN)</bold>
                </td>
              </tr>
              <tr>
                <td>LV1</td>
                <td>6</td>
              </tr>
              <tr>
                <td>LV2</td>
                <td>7.5</td>
              </tr>
              <tr>
                <td>LV3</td>
                <td>9</td>
              </tr>
              <tr>
                <td>LV3</td>
                <td>10.5</td>
              </tr>
              <tr>
                <td>LV4</td>
                <td>12</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
      </sec>
    </sec>
    <sec id="sec3">
      <title>3. Results and Discussions</title>
      <sec id="sec3dot1">
        <title>3.1. Geotechnical Characterization</title>
        <p>3.1.1. Grain Size Analysis</p>
        <p><xref ref-type="fig" rid="fig4">Figure 4</xref> and <bold>Table 8</bold> present the results of grain size distributions. The results show that it is composed of 48.7% gravel, 36.7% sand, 2.4% silt, and 12.2% clay. These results shows a coarse-grained soil with a significant proportion of gravel and sand, making it potentially suitable for use in construction, particularly in applications where high compaction and strength are required. In the AASHTO classification system, the soil is classified as “A-2-7,” it aligns with studies from previous research [<xref ref-type="bibr" rid="B13">13</xref>], on the compaction effect on the compressive strength and durability of stabilized earth blocks since the high sand content in this laterite could contribute to improved compressive strength, as compaction is likely to be more effective with such a granular composition. On the other hand, Previous research [<xref ref-type="bibr" rid="B14">14</xref>] in their study on the fatigue behavior of shot-earth emphasized the role of finer particles like silt and clay in enhancing cohesion and fatigue resistance. However, the relatively low percentage of fines in this soil suggests that it may require stabilization or additional fines to enhance its durability and resistance to fatigue under cyclic loading conditions.</p>
        <fig id="fig4">
          <label>Figure 4</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId28.jpeg?20260922025318" />
        </fig>
        <p><bold>Figure 4.</bold> Particle size analyses curves for samples.</p>
        <p><bold>Table 8.</bold> Particle size distribution.</p>
        <table-wrap id="tbl8">
          <label>Table 8</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Sample</bold>
                </td>
                <td>
                  <bold>% Gravel</bold>
                  <bold>Φ &gt; 2 mm</bold>
                </td>
                <td>
                  <bold>% Sand</bold>
                  <bold>2 &gt; Φ &gt; 0.02 mm</bold>
                </td>
                <td>
                  <bold>% Silt</bold>
                  <bold>0.02 &gt; Φ &gt; 0.002 mm</bold>
                </td>
                <td>
                  <bold>% Clay</bold>
                  <bold>Φ &lt; 0.002 mm</bold>
                </td>
              </tr>
              <tr>
                <td>Laterite</td>
                <td>48.7</td>
                <td>36.7</td>
                <td>2.4</td>
                <td>12.2</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p>3.1.2. Atterberg Limits</p>
        <p>The Atterberg limit results is shown in <bold>Table 9</bold>. The results show a liquid limit (LL) of 65.9%, a plastic limit (PL) of 42.2%, and a plasticity index (PI) of 23.7%. These values tell us that the soil has a high plasticity, which indicates a significant amount of clay content. Such a high PI indicates the soil’s potential for considerable volume change with moisture fluctuations, which is crucial in construction applications. The findings align with previous studies [<xref ref-type="bibr" rid="B13">13</xref>], who noted that soils with higher plasticity indices tend to exhibit better compaction behavior but require careful moisture management to avoid excessive shrinkage or swelling. Similarly, Previous research [<xref ref-type="bibr" rid="B15">15</xref>] emphasized that soils with a high liquid limit and plasticity index often require stabilization techniques, such as the addition of cement or lime, to enhance their suitability for construction, particularly in earth block manufacturing. These results highlight the need for proper treatment or stabilization to manage the high plasticity and ensure the soil’s structural integrity, particularly in applications where dimensional stability is critical, such as in road construction or the production of stabilized earth blocks.</p>
        <p><bold>Table 9.</bold> Atterberg limits results.</p>
        <table-wrap id="tbl9">
          <label>Table 9</label>
          <table>
            <tbody>
              <tr>
                <td colspan="10">
                  <bold>Laterite</bold>
                </td>
              </tr>
              <tr>
                <td>
                </td>
                <td colspan="5">
                  <bold>Liquid limit</bold>
                </td>
                <td>
                </td>
                <td colspan="3">
                  <bold>Plastic limit</bold>
                </td>
              </tr>
              <tr>
                <td>Mt (g)</td>
                <td>0.21</td>
                <td>0.21</td>
                <td>
                </td>
                <td>0.2</td>
                <td>0.22</td>
                <td rowspan="10">
                </td>
                <td>0.26</td>
                <td>0.25</td>
                <td>0.26</td>
              </tr>
              <tr>
                <td>Mth (g)</td>
                <td>6.44</td>
                <td>6.23</td>
                <td>
                </td>
                <td>4.91</td>
                <td>4.89</td>
                <td>2.63</td>
                <td>1.63</td>
                <td>1.74</td>
              </tr>
              <tr>
                <td>Mts (g)</td>
                <td>3.96</td>
                <td>3.84</td>
                <td>
                </td>
                <td>3.02</td>
                <td>3.01</td>
                <td>1.93</td>
                <td>1.22</td>
                <td>1.3</td>
              </tr>
              <tr>
                <td>Ms (g)</td>
                <td>3.75</td>
                <td>3.63</td>
                <td>
                </td>
                <td>2.82</td>
                <td>2.79</td>
                <td>1.67</td>
                <td>0.97</td>
                <td>1.04</td>
              </tr>
              <tr>
                <td>Mh (g)</td>
                <td>6.23</td>
                <td>6.02</td>
                <td>
                </td>
                <td>4.71</td>
                <td>4.67</td>
                <td>2.37</td>
                <td>1.38</td>
                <td>1.48</td>
              </tr>
              <tr>
                <td>W(g)</td>
                <td>2.48</td>
                <td>2.39</td>
                <td>
                </td>
                <td>1.89</td>
                <td>1.88</td>
                <td>0.7</td>
                <td>0.41</td>
                <td>0.44</td>
              </tr>
              <tr>
                <td>TE%</td>
                <td>66.13</td>
                <td>65.84</td>
                <td>
                </td>
                <td>67.02</td>
                <td>67.38</td>
                <td>41.92</td>
                <td>42.27</td>
                <td>42.31</td>
              </tr>
              <tr>
                <td>MTE%</td>
                <td colspan="2">65.99</td>
                <td>
                </td>
                <td colspan="2">67.20</td>
                <td colspan="3">42.16</td>
              </tr>
              <tr>
                <td>Nc</td>
                <td colspan="2">25</td>
                <td>
                </td>
                <td colspan="2">21</td>
                <td>
                </td>
                <td>
                </td>
                <td>
                </td>
              </tr>
              <tr>
                <td>Ll</td>
                <td colspan="2">65.99</td>
                <td>
                </td>
                <td colspan="2">65.80</td>
                <td>
                </td>
                <td>
                </td>
                <td>
                </td>
              </tr>
              <tr>
                <td>
                  <bold>LI</bold>
                </td>
                <td colspan="9">
                  <bold>65.9</bold>
                </td>
              </tr>
              <tr>
                <td>
                  <bold>Lp</bold>
                </td>
                <td colspan="9">
                  <bold>42.2</bold>
                </td>
              </tr>
              <tr>
                <td>
                  <bold>PI</bold>
                </td>
                <td colspan="9">
                  <bold>23.7</bold>
                </td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p>3.1.3. Discussion of Proctor</p>
        <p>The Proctor test results as shown in <xref ref-type="fig" rid="fig5">Figure 5</xref>, indicate that the soil achieves its maximum dry density (MDD) of 1.586 g/cm<sup>3</sup> at an optimal moisture content (OMC) of 23.7%, meaning this moisture level allows for the tightest packing of soil particles during compaction. After making corrections, the maximum dry density slightly increases to 1.614 g/cm<sup>3</sup> with a corresponding optimal moisture content of 22.6% with a degree of saturation (S’r) slightly above 100%, are indicative of a well-compacted soil mix. These findings aligns with the research by </p>
        <fig id="fig5">
          <label>Figure 5</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId29.jpeg?20260922025322" />
        </fig>
        <p><bold>Figure 5.</bold> Soil proctor curve.</p>
        <p>[<xref ref-type="bibr" rid="B8">8</xref>], who studied the mechanical behaviour of compressed earth blocks (CEBs) enhanced with cement stabilization. They found that achieving an optimal dry density and moisture content is crucial for improving the mechanical performance of CEBs. The slight increase in dry density and the fine-tuning of moisture content in the present study are consistent with [<xref ref-type="bibr" rid="B8">8</xref>] observations, where cement stabilization combined with optimal compaction significantly enhanced the compressive strength and durability of the blocks. The comparison underscores the importance of precise compaction and moisture control, particularly in cement-stabilized earth, to maximize the mechanical benefits in construction materials like CEBs.</p>
        <p>3.1.4. Methylene Blue Test, Organic Content Test and Specific Gravity Test</p>
        <p><bold>Table 10</bold> gives us the results of Methylene blue test, A Methylene Blue Value (MBV) of 2.53 indicates the presence of a moderate amount of clay minerals, which influences the soil’s reactivity and plasticity. The organic matter content (OM) averages around 21.60% as indicated in <bold>Table 11</bold>, suggesting a high level of organic material, which can affect soil structure, compressibility, and stability. The specific gravity (Gs) presented in <bold>Table 12</bold> averages at approximately 2.395, which is typical for soils with a mix of mineral components, suggesting a balanced mineral composition with a potential influence from organic matter. Comparing these results with other studies, the MBV value aligns with findings of previous work [<xref ref-type="bibr" rid="B16">16</xref>], who observed that soils with MBV values around this range typically exhibit moderate plasticity and are suitable for stabilization efforts in earth construction. The high organic matter content, as shown in previous research [<xref ref-type="bibr" rid="B17">17</xref>], can be a double-edged sword; while it can improve soil fertility and water retention, it also introduces challenges in compaction and structural stability, necessitating careful management, especially in engineering applications. The specific gravity results are consistent with previous work [<xref ref-type="bibr" rid="B18">18</xref>], who found that soils with similar Gs values tend to have balanced mechanical properties, though the presence of high organic content requires additional stabilization for construction purposes.</p>
        <p><bold>Table 10.</bold> Methylene blue test.</p>
        <table-wrap id="tbl10">
          <label>Table 10</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>M(g)</bold>
                </td>
                <td>
                  <bold>V (mL)</bold>
                </td>
                <td>
                  <bold>MBV</bold>
                </td>
              </tr>
              <tr>
                <td>30</td>
                <td>76</td>
                <td>2.53</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 11.</bold> Organic content results.</p>
        <table-wrap id="tbl11">
          <label>Table 11</label>
          <table>
            <tbody>
              <tr>
                <td>
                  <bold>Mt (g)</bold>
                </td>
                <td>
                  <bold>Mts (g)</bold>
                </td>
                <td>
                  <bold>Mtf</bold>
                  <bold>(g)</bold>
                </td>
                <td>
                  <bold>OM (%)</bold>
                </td>
                <td>
                  <bold>Average</bold>
                </td>
              </tr>
              <tr>
                <td>34.66</td>
                <td>56.35</td>
                <td>51.71</td>
                <td>21.39</td>
                <td>
                </td>
              </tr>
              <tr>
                <td>38.45</td>
                <td>48.22</td>
                <td>46.09</td>
                <td>21.80</td>
                <td>21.60</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
        <p><bold>Table 12.</bold> Specific gravity results.</p>
        <table-wrap id="tbl12">
          <label>Table 12</label>
          <table>
            <tbody>
              <tr>
                <td>No</td>
                <td>M1</td>
                <td>M2</td>
                <td>M3</td>
                <td>M4</td>
                <td>Gs</td>
                <td>Average</td>
              </tr>
              <tr>
                <td>1</td>
                <td>91.97</td>
                <td>111.97</td>
                <td>351.88</td>
                <td>340.22</td>
                <td>2.398</td>
                <td>
                  <bold>2.39</bold>
                </td>
              </tr>
              <tr>
                <td>2</td>
                <td>91.97</td>
                <td>111.97</td>
                <td>351.87</td>
                <td>340.22</td>
                <td>2.395</td>
                <td rowspan="2">
                </td>
              </tr>
              <tr>
                <td>3</td>
                <td>91.97</td>
                <td>111.97</td>
                <td>351.81</td>
                <td>340.22</td>
                <td>2.378</td>
              </tr>
            </tbody>
          </table>
        </table-wrap>
      </sec>
      <sec id="sec3dot2">
        <title>3.2. Physical Properties of Blocks Sample</title>
        <p>3.2.1. Blocks Water Absorption Results</p>
        <p>The results indicated in <xref ref-type="fig" rid="fig6">Figure 6</xref>, shows a decreasing trend in water absorption as the percentage of stabilization increases, with water absorption starting at 22.1% for 4% stabilization and reducing to 17.3% at 10% stabilization. This trend tells us that higher stabilization percentages improve the blocks’ resistance to water absorption, this can be explained by a denser and more compacted matrix that reduces porosity and improves water resistance. These results align with previous research [<xref ref-type="bibr" rid="B19">19</xref>], who demonstrated that increasing the cement content in stabilized earth blocks leads to a significant reduction in water absorption, which aligns with the current findings. Additionally, as shown in research [<xref ref-type="bibr" rid="B20">20</xref>], stabilizing agents like cement or lime significantly improve the durability of earth blocks by reducing their water absorption capacity. These suggest that the stabilized earth blocks become increasingly resistant to moisture as the percentage of stabilization increases. This improved water resistance is particularly important in humid zones, where exposure to high levels of moisture can lead to deterioration of construction materials. In humid zones, high moisture content can compromise the structural integrity of earth blocks if they are not sufficiently resistant to water absorption. The results indicate that with a higher level of stabilization (8% to 10%), the earth blocks achieve better durability by limiting water ingress, thereby reducing the risks of swelling, shrinkage, and weakening of the blocks.</p>
        <p>3.2.2. Blocks Bulk Density</p>
        <p><xref ref-type="fig" rid="fig7">Figure 7</xref> shows the results of bulk density. The bulk density of stabilized earth blocks (SEBs) increases with higher percentages of stabilization, starting from 1.9 g/cm<sup>3</sup> at 0% stabilization to 2.0 g/cm<sup>3</sup> at 10% stabilization. This trend indicates that the stabilization process enhances the compaction and reduces the porosity of the blocks, thereby increasing their density. These results align with studies by </p>
        <fig id="fig6">
          <label>Figure 6</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId30.jpeg?20260922025332" />
        </fig>
        <p><bold>Figure 6.</bold> Stabilized blocks water absorption graph.</p>
        <fig id="fig7">
          <label>Figure 7</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId31.jpeg?20260922025332" />
        </fig>
        <p><bold>Figure 7.</bold> Blocks bulk density graph.</p>
        <p>[<xref ref-type="bibr" rid="B13">13</xref>], who found that higher density in stabilized earth blocks contributes to improved compressive strength and durability, particularly important in humid zones where moisture resistance is crucial. The increased bulk density in SEBs makes them more suitable for construction in humid environments, as the denser material is less likely to absorb water, reducing the risk of degradation over time.</p>
      </sec>
      <sec id="sec3dot3">
        <title>3.3. Mechanical Properties of Blocks Sample</title>
        <p>3.3.1. Compressive Strength of Blocks Sample</p>
        <p>From our results shown in <xref ref-type="fig" rid="fig8">Figure 8</xref>, the compressive strength increases progressively with the percentage of stabilization, rising from 4.5 MPa at 0% stabilization to 6.1 MPa at 10% stabilization. This indicates that the addition of cement enhances the structural integrity of the blocks, making them more resistant to compressive forces. These findings are consistent with studies by [<xref ref-type="bibr" rid="B13">13</xref>], who demonstrated that stabilized earth blocks exhibit improved compressive strength, which is crucial for their durability and load-bearing capacity. In humid zones, where materials are subjected to frequent moisture exposure, higher compressive strength is vital as it reduces the risk of block deformation and erosion. Therefore, the increased compressive strength achieved through stabilization makes SEBs more suitable for construction in humid environments, as it ensures greater resilience against the mechanical stresses and environmental challenges prevalent in such areas.</p>
        <fig id="fig8">
          <label>Figure 8</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId32.jpeg?20260922025336" />
        </fig>
        <p><bold>Figure 8.</bold> Blocks compressive strength graph.</p>
        <p>3.3.2. Blocks Flexural Strength</p>
        <p>From the results presented in <xref ref-type="fig" rid="fig9">Figure 9</xref>, the flexural strength increases with the percentage of stabilization, starting from 0.7 MPa at 0% stabilization and reaching 1.2 MPa at 10% stabilization. This upward trend indicates that the addition of cement improves the blocks’ resistance to bending forces, which is crucial for their structural performance, especially in applications where the blocks may be subject to lateral loads or bending stresses. These results are in line with studies like those by [<xref ref-type="bibr" rid="B13">13</xref>], which highlight the role of stabilization in enhancing the mechanical properties of SEBs, including their flexural strength. In humid zones, where buildings are exposed to varying moisture levels, increased flexural strength is particularly important as it helps prevent cracking and structural failure due to swelling and shrinkage caused by moisture absorption. Thus, the improved flexural strength with higher stabilization levels makes SEBs more reliable for construction in humid environments, ensuring better durability and longevity.</p>
        <fig id="fig9">
          <label>Figure 9</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId33.jpeg?20260922025339" />
        </fig>
        <p><bold>Figure 9.</bold> Blocks flexural strength graph.</p>
      </sec>
      <sec id="sec3dot4">
        <title>3.4. Numerical Modelling Using COMSOL Multiphysics</title>
        <p>3.4.1. Displacement and Stability</p>
        <p><xref ref-type="fig" rid="fig10">Figures 10-14</xref> shows the horizontal displacement map on the wall TYPE A, TYPE B1, TYPE B2, TYPE B3 and TYPE B4 respectively. The values are very small in the order of 10<sup>−</sup><sup>4</sup> mm reason why Eurocode 6 norms neglect the tensile strength of the brick and joints in the design of load bearing walls. The code rather focusses on exploiting the Compressive strength of the material. The minimal displacement observed in both the stabilized and unstabilized walls is advantageous, as it suggests that these walls can maintain structural stability under environmental stresses. However, the moisture absorption rate of the materials needs careful consideration. For unstabilized earth brick walls (Type A), which show higher displacement and stress, water infiltration could weaken the structure over time due to swelling and shrinkage of the bricks, leading to cracks. Stabilized bricks (Type B) provide better protection against such moisture-induced expansion and contraction. By increasing stabilization (from 4% to 10%), the bricks show reduced stress and displacement, suggesting enhanced resistance to moisture. This is essential in humid zones where water ingress can lead to structural degradation. Stabilization helps in reducing the pore size in the bricks, thereby limiting water absorption and enhancing the durability of the wall, as supported by research on stabilized earth materials [<xref ref-type="bibr" rid="B21">21</xref>].</p>
        <fig id="fig10">
          <label>Figure 10</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId34.jpeg?20260922025343" />
        </fig>
        <p><bold>Figure 10.</bold> Horizontal displacement in wall TYPE A.</p>
        <fig id="fig11">
          <label>Figure 11</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId35.jpeg?20260922025343" />
        </fig>
        <p><bold>Figure 11.</bold> Horizontal displacement in wall TYPE B1.</p>
        <fig id="fig12">
          <label>Figure 12</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId36.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 12.</bold> Horizontal displacement in wall TYPE B2.</p>
        <fig id="fig13">
          <label>Figure 13</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId37.jpeg?20260922025343" />
        </fig>
        <p><bold>Figure 13.</bold> Horizontal displacement in wall TYPE B3.</p>
        <fig id="fig14">
          <label>Figure 14</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId38.jpeg?20260922025343" />
        </fig>
        <p><bold>Figure 14.</bold> Horizontal displacement in wall TYPE B4.</p>
        <p>3.4.2. Stress Distribution and Water Resistance</p>
        <p>The von Mises stress distribution in the walls at peak load shown in <xref ref-type="fig" rid="fig15">Figures 15-19</xref> and at ultimate load shown in <xref ref-type="fig" rid="fig20">Figures 20-24</xref> for walls TYPE A, TYPE B1, TYPE B2, TYPE B3 and TYPE B4 shows that the mortar joints, especially the vertical ones, experience higher stress concentrations. In humid zones, the joints are particularly vulnerable to water infiltration, which can weaken the mortar and lead to joint failure. Unstabilized walls (Type A) are more susceptible to this issue as seen in <xref ref-type="fig" rid="fig25">Figure 25</xref>, as they exhibit higher stresses in both the bricks and the joints. Over time, water accumulation in the joints can cause erosion and loss of bonding strength, leading to structural instability. On the other hand, the stabilized walls (Type B) display improved stress distribution as in <xref ref-type="fig" rid="fig26">Figure 26</xref>, with the stress levels decreasing as the percentage of stabilization increases. The 10% stabilized bricks, for example, show significantly lower stress levels. This suggests that stabilized bricks are more suitable for humid environments, where higher resistance to stress and moisture is crucial to prevent long-term structural damage. This behavior has been documented in studies such as [<xref ref-type="bibr" rid="B22">22</xref>], who noted that the mismatch in mechanical properties between bricks and mortar leads to stress redistribution, causing higher stress in the mortar under increased loading. Similarly, [<xref ref-type="bibr" rid="B23">23</xref>] observed that in load-bearing masonry walls, stress concentrations tend to be higher in the mortar joints due to their lower stiffness, which aligns with the </p>
        <fig id="fig15">
          <label>Figure 15</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId39.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 15.</bold> Von Mises stress, damage cartography in bricks for TYPE A model at peak load.</p>
        <fig id="fig16">
          <label>Figure 16</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId40.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 16.</bold> Von Mises stress, damage cartography in bricks for TYPE B1 model at peak load.</p>
        <fig id="fig17">
          <label>Figure 17</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId41.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 17.</bold> Von Mises stress, damage cartography in bricks for TYPE B2 model at peak load.</p>
        <fig id="fig18">
          <label>Figure 18</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId42.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 18.</bold> Von Mises stress, damage cartography in bricks for TYPE B3 model at peak load.</p>
        <fig id="fig19">
          <label>Figure 19</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId43.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 19.</bold> Von Mises stress, damage cartography in bricks for TYPE B4 model at peak load.</p>
        <fig id="fig20">
          <label>Figure 20</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId44.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 20.</bold> Von Mises stress, damage in brick at ultimate load for Model TYPE A.</p>
        <fig id="fig21">
          <label>Figure 21</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId45.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 21.</bold> Von Mises stress, damage in brick at ultimate load for model TYPE B1.</p>
        <fig id="fig22">
          <label>Figure 22</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId46.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 22.</bold> Von Mises stress, damage in brick at ultimate load for model TYPE B2.</p>
        <fig id="fig23">
          <label>Figure 23</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId47.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 23.</bold> Von Mises stress, damage in brick at ultimate load for model TYPE B3.</p>
        <fig id="fig24">
          <label>Figure 24</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId48.jpeg?20260922025345" />
        </fig>
        <p><bold>Figure 24.</bold> Von Mises stress, damage in brick at ultimate load for model TYPE B4.</p>
        <fig id="fig25">
          <label>Figure 25</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId49.jpeg?20260922025344" />
        </fig>
        <p><bold>Figure 25.</bold> Von Mises stress in mortar joint, damage at initial and final load for model type A.</p>
        <fig id="fig26">
          <label>Figure 26</label>
          <graphic xlink:href="https://html.scirp.org/file/1882233-rId50.jpeg?20260922025346" />
        </fig>
        <p><bold>Figure 26.</bold> Von Mises stress in mortar joint, damage at initial and final load for model type B4.</p>
        <p>stress patterns seen in your results.</p>
        <p>We equally observe that the vertical joints bear more stress than the horizontal joints. Vertical joints at the base of the wall are subject to higher stresses than vertical joints at the top face of the wall.</p>
        <p>3.4.3. Load Capacity in Humid Zones</p>
        <p>The load capacity results in the analysis show that the stabilized walls have significantly higher load-bearing capacities than the unstabilized ones. For instance, the 10% stabilized wall (Type B) has a load capacity of 599.38 kN, compared to 485.53 kN for the unstabilized wall. This higher load capacity is critical in humid zones where buildings are often exposed to heavy rains and potential flooding, which can weaken the materials over time. Stabilization improves the compressive strength of the bricks, making them more resistant to environmental degradation. This is crucial for the longevity of structures in humid areas, where the high moisture content in the atmosphere can lead to rapid deterioration of construction materials if they are not adequately protected. Research by [<xref ref-type="bibr" rid="B24">24</xref>] supports the notion that stabilized masonry performs better in challenging environmental conditions, particularly in terms of resisting the effects of moisture.</p>
        <p>3.4.4. Durability and Crack Propagation</p>
        <p>One of the key concerns in humid zones is the formation and propagation of cracks due to continuous moisture fluctuations and drying-wetting cycles. The analysis reveals that cracks are more likely to propagate in un stabilized walls due to higher stress levels in the mortar joints. In contrast, the stabilized walls, especially with higher percentages of stabilization, show reduced crack propagation tendencies. The use of stabilized bricks minimizes the effects of moisture on the wall, reducing the likelihood of crack formation and ensuring a longer-lasting structure. According to [<xref ref-type="bibr" rid="B22">22</xref>], masonry structures in humid environments need to account for the differences in stiffness between bricks and mortar to avoid stress concentrations that can lead to cracking. The use of stabilized bricks helps to create a more uniform distribution of stress, thus enhancing the durability of the structure.</p>
      </sec>
    </sec>
    <sec id="sec4">
      <title>4. Conclusion</title>
      <p>The main aim of this research was to stabilize earth bricks with cement for construction in humid zones and characterize their static mechanical behaviour and simulate monotonic damage response using COMSOL MULTIPHYSIC software. The laboratory test results on the geotechnical parameters of soil classified the soil as A-2-7 based in grain size analysis with a liquid limit (LL) of 65.9%, a plastic limit (PL) of 42.2%, and a plasticity index (PI) of 23.7%. The Proctor test results, showed a corrected dry density (g’d_OPM) of 1.614 g/cm<sup>3</sup> and a moisture content (W’OPM) of 22.6% with a degree of saturation (S’r) slightly above 100% indicating of a well-compacted soil mix. Methylene Blue Value (MBV) gave 2.53, indicating the presence of a moderate amount of clay minerals, which influences the soil’s reactivity and plasticity, the organic matter content (OM) averaged around 21.60%, suggesting a high level of organic material, which can affect soil structure, compressibility, and stability and the specific gravity (Gs) was approximately 2.395, which is typical for soils with a mix of mineral components, suggesting a balanced mineral composition with a potential influence from organic matter. The physical and mechanical properties of the blocks sample improved as the percentage stabilization with cement increased from 0%, 4%, 6%, 8% and 10%, compressive strength increased from 4.5 MPa at 0% stabilization to 6.1 MPa at 10% stabilization, flexural strength increased from 0.7 MPa at 0% stabilization and reaching 1.2 MPa at 10% stabilization, water reduced from 22.1% for 4% stabilization to 17.3% at 10% stabilization and the bulk increased from 1.9 g/cm<sup>3</sup> at 0% stabilization to 2.0 g/cm<sup>3</sup> at 10% stabilization. All these shows that stabilisation with cement is good and effective for humid zones and modelling with COMSOL showed that stabilized walls exhibited better stress distribution and higher load-bearing capacity, with a load capacity of 599.38 kN compared to 485.53 kN for un-stabilized walls. The model outputs can assist policy makers, construction engineers, and local material producers in selecting optimal stabilization ratios to enhance long-term durability of earthen structures. By aligning material performance with tropical environmental challenges, the findings support the implementation of sustainable, low-carbon building technologies across sub-Saharan Africa.</p>
    </sec>
    <sec id="sec5">
      <title>Availability of Data and Materials</title>
      <p>The datasets generated and/or analysed during the current study are available from the corresponding author on reasonable request.</p>
    </sec>
    <sec id="sec6">
      <title>Author Contributions</title>
      <p><bold>Author 1:</bold><bold>Wetka</bold><bold>Tchoupe</bold><bold>Ulrich Parfait Lelong</bold></p>
      <p><bold>Contributions</bold><bold>:</bold> Conceptualization, data curation, formal analysis, methodology, writing review and editing, original draft.</p>
      <p><bold>Author 2: Penka Jules Bertrand</bold></p>
      <p><bold>Contributions</bold><bold>:</bold> Conceptualization, data curation, formal Analysis, funding acquisition investigation, methodology, project administration, resources, software, supervision validation, visualization, writing original draft, writing review and editing.</p>
      <p><bold>Author 3: Mbuh Moses Kuma</bold></p>
      <p><bold>Contributions</bold>: Methodology, software, validation, writing review.</p>
    </sec>
    <sec id="sec7">
      <title>Acknowledgements</title>
      <p>The authors thank CER BTP SARL and all its staff.</p>
    </sec>
    <sec id="sec8">
      <title>Declaration of Generative AI and AI-Assisted Technologies in the Manuscript Preparation Process</title>
      <p>During the preparation of this work the author(s) used ChatGPT in order to correct the English and better organize the results and discussions. After using this tool/service, the author(s) reviewed and edited the content as needed and take(s) full responsibility for the content of the published article.</p>
    </sec>
    <sec id="sec9">
      <title>Abbreviations</title>
      <table-wrap id="tbl13">
        <label>Table 13</label>
        <table>
          <tbody>
            <tr>
              <td>
                <inline-formula>
                  <mml:math display="inline">
                    <mml:mrow>
                      <mml:msub>
                        <mml:mi>ψ</mml:mi>
                        <mml:mn>0</mml:mn>
                      </mml:msub>
                      <mml:mrow>
                        <mml:mo>(</mml:mo>
                        <mml:mi>ϵ</mml:mi>
                        <mml:mo>)</mml:mo>
                      </mml:mrow>
                    </mml:mrow>
                  </mml:math>
                </inline-formula>
              </td>
              <td>is the strain energy density.</td>
            </tr>
            <tr>
              <td>
                <inline-formula>
                  <mml:math display="inline">
                    <mml:mrow>
                      <mml:msub>
                        <mml:mi>G</mml:mi>
                        <mml:mi>c</mml:mi>
                      </mml:msub>
                    </mml:mrow>
                  </mml:math>
                </inline-formula>
              </td>
              <td>is the critical energy release rate (fracture toughness).</td>
            </tr>
            <tr>
              <td>
                <inline-formula>
                  <mml:math display="inline">
                    <mml:mi>l</mml:mi>
                  </mml:math>
                </inline-formula>
              </td>
              <td>is the length scale parameter controlling the width of the diffuse crack.</td>
            </tr>
            <tr>
              <td>
                <inline-formula>
                  <mml:math display="inline">
                    <mml:mrow>
                      <mml:mi>w</mml:mi>
                      <mml:mrow>
                        <mml:mo>(</mml:mo>
                        <mml:mi>ϕ</mml:mi>
                        <mml:mo>)</mml:mo>
                      </mml:mrow>
                    </mml:mrow>
                  </mml:math>
                </inline-formula>
              </td>
              <td>is a degradation function,</td>
            </tr>
            <tr>
              <td>PL</td>
              <td>Plastic Limit</td>
            </tr>
            <tr>
              <td>LL</td>
              <td>Liquide Limit</td>
            </tr>
            <tr>
              <td>PI</td>
              <td>Plastic Index</td>
            </tr>
            <tr>
              <td>CSEBs</td>
              <td>Compress Stabilized Earth Bricks</td>
            </tr>
            <tr>
              <td>CEBs</td>
              <td>Compressed Earth Blocks</td>
            </tr>
            <tr>
              <td>MBV</td>
              <td>Methylene Blue Value</td>
            </tr>
            <tr>
              <td>OM</td>
              <td>Organic Matter Content</td>
            </tr>
            <tr>
              <td>Gs</td>
              <td>Specific Gravity</td>
            </tr>
          </tbody>
        </table>
      </table-wrap>
    </sec>
  </body>
  <back>
    <ref-list>
      <title>References</title>
      <ref id="B1">
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