A fast method for solving three-dimensional arbitrarily shaped inclusions in a half space

114 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Semi‐analytic solution for multiple interacting three‐dimensional inhomogeneous inclusions of arbitrary shape in an infinite space (2011, background): “However, a good accuracy can be obtained as long as the discretization is fine enough, as demonstrated by the recent work [41] in which the discretization method was used to study multiple homogeneous inclusions.”
An Efficient Numerical Method With a Parallel Computational Strategy for Solving Arbitrarily Shaped Inclusions in Elastoplastic Contact Problems (2013, methodology): “[16] can achieve a better solution when the inclusions are near to the surface (Fig.”