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Nwajeri, U.K., Asamoah, J.K.K., Ugochukwu, N.R., Omame, A. and Jin, Z. (2023) A Mathematical Model of Corruption Dynamics Endowed with Fractal-Fractional Derivative. Results in Physics, 52, Article 106894.
https://doi.org/10.1016/j.rinp.2023.106894

has been cited by the following article:

• TITLE: Analysis of a Mathematical Model of Corruption as an Epidemic

  AUTHORS: Razak Gbemmie Chuaya, Musah Konlan

  KEYWORDS: Corruption, Mathematical Model, Stability Analysis, Numerical Simulations

  JOURNAL NAME: Open Access Library Journal, Vol.12 No.10, October 31, 2025

  ABSTRACT: Corruption is a societal challenge facing many governments and human institutions globally. This paper presents the analysis of a deterministic model of corruption taking into account honest/incorruptible individuals. We first proved that the model formulated is well-posed. We computed the corruption-free equilibrium state, the corruption basic reproduction number ( R 0 ) and established that the corruption-free state is locally and globally stable whenever R 0 <1 and unstable if R 0 >1 . We have also shown that the proposed model admits a unique and globally stable endemic equilibrium when R 0 >1 . Furthermore, we conducted numerical simulations to demonstrate the validity of the model.