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N. A. Bert, A. L. Kolesnicova, A. E. Romanov and V. V. Tshaldushev, “Elastic Behavior of a Spherical Inclusion with a Given Uniaxial Dilatation,” Physics of the Solid State, Vol. 44, No. 12, 2002, pp. 2139-2148. doi:10.1134/1.1529918

has been cited by the following article:

• TITLE: Field of Stresses in an Isotropic Plane with Circular Inclusion under Tensile Stress

  AUTHORS: Deryugin Ye Yevgeny, G. V. Lasko

  KEYWORDS: Linear Theory of Elasticity; Method of Superposition; Boundary Conditions; Stress Field Components; Inclusion; Circular Hole

  JOURNAL NAME: Engineering, Vol.4 No.9, September 28, 2012

  ABSTRACT: Within the framework of the linear theory of elasticity, the analytical equations for the components of the stress tensor for а plane with а circular inclusion under tensile loading have been derived using the method of superposition. The given approach allows one to describe the plane-stress state of the plane both for the case of rigid and “soft” inclusions.