Solution of potential flow problems by the modified method of fundamental solutions: Formulations with the single layer and the double layer fundamental solutions

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Solution of Two-Dimensional Stokes Flow Problems Using Improved Singular Boundary Method (2015, methodology): “Table 3 lists the numerical errors of velocity ux at the point A(L/2,H/3) by using present SBM, compared with those by using the MFS, BEM and modified MFS (MMFS) [22,23].”
Singular boundary method for solving plane strain elastostatic problems (2011, methodology): “, 2005, 2007); the modified method of fundamental solutions (MMFS) (Sarler, 2009); and the boundary distributed source (BDS) method (Liu, 2010).”
A survey of applications of the MFS to inverse problems (2011, methodology): “The MFS and a modified version of it were applied to free boundary problems arising in potential flow around deformable bodies in 123 , 124 , respectively.”
Infinite domain potential problems by a new formulation of singular boundary method (2013, methodology): “The first kind of algorithms, which originate from the regularization techniques for the evaluation of the singular integrals in the BEM-based method, indirectly calculate the singular kernel functions by establishing new regularized boundary collocation equation, such as the regularized meshless me”
Singular boundary method for modified Helmholtz equations (2014, methodology): “Similar to the RMM, Sarler [18] used single-layer fundamental solutions as basis function and proposed the modified method of fundamental solutions (MMFS) to solve potential flow problems.”