Singular boundary method for solving plane strain elastostatic problems

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Infinite domain potential problems by a new formulation of singular boundary method (2013, methodology): “Our experimental findings [24–26] are that the origin intensity factors do exist, and they have a finite value depending on the distribution of discrete boundary nodes and their respective boundary conditions.”
Singular boundary method for modified Helmholtz equations (2014, methodology): “It has been successfully applied to interior and exterior Laplace and Helmholtz equations [22,23] and elastostatic problems [24].”
Solution of Two-Dimensional Stokes Flow Problems Using Improved Singular Boundary Method (2015, methodology): “In this work, we focus on the singular boundary method (SBM), recently proposed by Chen and his collaborators [8, 10, 11].”
A meshless singular boundary method for three‐dimensional elasticity problems (2016, methodology): “Prior to this study, this method has been successfully tried for twodimensional (2D) problems in potential theory [33] and linear elasticity [17, 18].”