Fracture analysis of functionally graded materials by the method of fundamental solutions
In this paper the Method of Fundamental Solutions (MFS) incorporating Erdogan's solutions
for Functionally Graded Materials (FGM) is presented for analysis of 2D fracture problems …
for Functionally Graded Materials (FGM) is presented for analysis of 2D fracture problems …
A meshless collocation method for solving the inverse Cauchy problem associated with the variable-order fractional heat conduction model under functionally graded …
A localized meshless collocation method, namely the generalized finite difference method
(GFDM), is introduced to cope with the inverse Cauchy problem associated with the …
(GFDM), is introduced to cope with the inverse Cauchy problem associated with the …
Method of virtual sources using on-surface radiation conditions for the Helmholtz equation
We develop a novel method of virtual sources to formulate boundary integral equations for
exterior wave propagation problems. However, by contrast to classical boundary integral …
exterior wave propagation problems. However, by contrast to classical boundary integral …
The method of fundamental solutions for the scattering problem of an open cavity
Y Wang, E Zheng, W Guo - Engineering Analysis with Boundary Elements, 2023 - Elsevier
In this paper, the scattering problem of an open cavity is considered. By use of the numerical
solution to the scattering problem of a slit, we obtain the numerical Green function for the …
solution to the scattering problem of a slit, we obtain the numerical Green function for the …
Localized method of fundamental solutions for two-dimensional anisotropic elasticity problems
The purpose of the presented paper is to develop further the Localized Method of
Fundamental Solutions (LMFS) for solving two-dimensional anisotropic elasticity problems …
Fundamental Solutions (LMFS) for solving two-dimensional anisotropic elasticity problems …
The elastic dynamics analysis of FGM using a meshless RRKPM
S Qin, G Wei, Z Liu, G Su - Engineering Analysis with Boundary Elements, 2021 - Elsevier
The radial basis reproducing kernel particle method (RRKPM) has been constructed by
introducing the radial basis function (RBF) into the reproducing kernel particle method …
introducing the radial basis function (RBF) into the reproducing kernel particle method …
BEM analysis of multilayer thin structures using a composite transformation method for boundary integrals
Y Zhong, J Hou, S Feng, G Xie, X Wang, W He… - … Analysis with Boundary …, 2022 - Elsevier
In this paper, a composite transformation method is developed to evaluate the singular and
nearly singular boundary integrals in the boundary element analysis for multilayer thin …
nearly singular boundary integrals in the boundary element analysis for multilayer thin …
Numerical analysis of heat transfer in mass concrete embedded with multi-pipes via a fast double-layer model based on generalized finite difference method
Y Hong, J Lin, A Chang - International Communications in Heat and Mass …, 2024 - Elsevier
In simulation of the concrete pipe cooling process, numerical algorithms usually encounter
difficulties involving the large-scale ratio, adaptive point strategy, and large-scale …
difficulties involving the large-scale ratio, adaptive point strategy, and large-scale …
Trapped acoustic waves and raindrops: High-order accurate integral equation method for localized excitation of a periodic staircase
FJ Agocs, AH Barnett - Journal of Computational Physics, 2024 - Elsevier
We present a high-order boundary integral equation (BIE) method for the frequency-domain
acoustic scattering of a point source by a singly-periodic, infinite, corrugated boundary. We …
acoustic scattering of a point source by a singly-periodic, infinite, corrugated boundary. We …
Time-differencing fundamental solutions for plane elastodynamics
In this paper, new fundamental solutions for dynamic analysis of plane elastodynamics are
developed. The governing dynamic differential equations are rewritten by replacing the …
developed. The governing dynamic differential equations are rewritten by replacing the …