A meshless method based on the generalized finite difference method for 2D and 3D anisotropic elliptic interface problems

The finite difference method at arbitrary irregular grids and its application in applied mechanics

Tadeusz Liszka, Janusz Orkisz · Computers & Structures · 1980 · 763 citations

Computing, Computational Engineering, Mechanical Engineering +16

Finite difference procedures for solving a problem arising in modeling and design of certain optoelectronic devices

Mehdi Dehghan · Mathematics and Computers in Simulation · 2006 · 432 citations

Engineering, Computational Engineering, Electrical Engineering +16

Influence of several factors in the generalized finite difference method

Juan José Benito, Francisco Ureña, L. Gavete · Applied Mathematical Modelling · 2001 · 324 citations

Computing, Computational Engineering, Physics +14

A Hybrid Method for Moving Interface Problems with Application to the Hele–Shaw Flow

Thomas Y. Hou, Zhilin Li, Stanley Osher et al. · Journal of Computational Physics · 1997 · 281 citations

Engineering, Computational Engineering, Computational Fluid Dynamics +8

Direct meshless local Petrov–Galerkin method for elliptic interface problems with applications in electrostatic and elastostatic

Ameneh Taleei, Mehdi Dehghan · Computer Methods in Applied Mechanics and Engineering · 2014 · 86 citations

Computing, Computational Engineering, Electrical Engineering +12