A quasi-static boundary element approach with fast multipole acceleration for high-resolution bioelectromagnetic models
Objective: We develop a new accurate version of the boundary element fast multipole
method for transcranial magnetic stimulation (TMS) related problems. This method is based …
method for transcranial magnetic stimulation (TMS) related problems. This method is based …
Numerical techniques for coupling hydrodynamic problems in ship and ocean engineering
Most hydrodynamic problems in ship and ocean engineering are complex and highly
coupled. Under the trend of intelligent and digital design for ships and ocean engineering …
coupled. Under the trend of intelligent and digital design for ships and ocean engineering …
A systematic derived sinh based method for singular and nearly singular boundary integrals
G **e, K Li, Y Zhong, H Li, B Hao, W Du, C Sun… - … Analysis with Boundary …, 2021 - Elsevier
When using boundary element analysis for thin walled structures, to ensure the
computational accuracy, special considerations on the singular and nearly singular integrals …
computational accuracy, special considerations on the singular and nearly singular integrals …
A novel BEM for modeling and simulation of 3T nonlinear generalized anisotropic micropolar-thermoelasticity theory with memory dependent derivative
MA Fahmy - Computer Modeling in Engineering & Sciences, 2021 - ingentaconnect.com
The main aim of this paper is to propose a new memory dependent derivative (MDD) theory
which called threetemperature nonlinear generalized anisotropic micropolar …
which called threetemperature nonlinear generalized anisotropic micropolar …
Formulations of displacement discontinuity method for crack problems based on boundary element method
In the current research, formulations of the displacement discontinuity method (DDM) for
crack problems based on boundary element method (BEM) are proposed in finite domain …
crack problems based on boundary element method (BEM) are proposed in finite domain …
An adaptive local algorithm for solving the phase-field evolution equation in the phase-field model for fracture
In the phase-field model for fracture, material damage can be characterized by a variable
called the crack phase-field. Usually-two sub-problems controlled by the equilibrium …
called the crack phase-field. Usually-two sub-problems controlled by the equilibrium …
An adaptive orthogonal improved interpolating moving least-square method and a new boundary element-free method
The improved interpolating moving least-square (IIMLS) method has been widely used in
data fitting and meshfree methods, and the obtained shape functions have the property of …
data fitting and meshfree methods, and the obtained shape functions have the property of …
Numerical solution of 2D Navier–Stokes equation discretized via boundary elements method and finite difference approximation
In this paper boundary elements method (BEM) is equipped with finite difference
approximation (FDA) to solve two-dimensional Navier–Stokes (N–S) equation. The N–S …
approximation (FDA) to solve two-dimensional Navier–Stokes (N–S) equation. The N–S …
Two-dimensional FM-IBEM solution to the broadband scattering of elastic waves in a fluid-saturated poroelastic half-space
Z Liu, C He, H Wang, S Shuaijie - Engineering Analysis with Boundary …, 2019 - Elsevier
The fast multi-pole indirect boundary element method (FM-IBEM) is proposed to efficiently
solve the high-frequency and large-scale two-dimensional (2-D) elastic wave scattering in a …
solve the high-frequency and large-scale two-dimensional (2-D) elastic wave scattering in a …
[HTML][HTML] Bi-directional sinh transformations based on the generalized Duffy space for nearly singular integrals
G **e, F Zhou, Y Zhong, H Geng, C Wu - Journal of Computational and …, 2020 - Elsevier
This paper focuses on the sinh transformation in the generalized Duffy space for accurate
computation of the nearly singular integral. The integral patch is normalized through the …
computation of the nearly singular integral. The integral patch is normalized through the …