A boundary meshless method for dynamic coupled thermoelasticity problems
Z Chen, L Sun - Applied Mathematics Letters, 2022 - Elsevier
This work develops the boundary knot method (BKM) for two-dimensional (2D) coupled
thermoelasticity problems in the frequency domain. By taking the non-singular general …
thermoelasticity problems in the frequency domain. By taking the non-singular general …
[HTML][HTML] An integral framework for computational thermo-elastic homogenization of polycrystalline materials
I Benedetti - Computer Methods in Applied Mechanics and …, 2023 - Elsevier
A grain scale framework for thermo-elastic analysis and computational homogenization of
polycrystalline materials is proposed. The morphology of crystal aggregates is represented …
polycrystalline materials is proposed. The morphology of crystal aggregates is represented …
Thermo-mechanical coupling analysis of the orthotropic structures by using element-free Galerkin method
JP Zhang, SS Wang, SG Gong, QS Zuo… - Engineering Analysis with …, 2019 - Elsevier
The computational model of thermo-mechanical coupling analysis for orthotropic structures
was established based on the element-free Galerkin (EFG) method. The computational …
was established based on the element-free Galerkin (EFG) method. The computational …
Transient thermal mechanical analyses using a face-based smoothed finite element method (FS-FEM)
SZ Feng, XY Cui, GY Li - International Journal of Thermal Sciences, 2013 - Elsevier
A face-based smoothed finite element method (FS-FEM) is formulated for transient thermal
mechanical analyses of 3-D solids with nonlinearity. For this face-based smoothed finite …
mechanical analyses of 3-D solids with nonlinearity. For this face-based smoothed finite …
A face-based smoothed point interpolation method (FS-PIM) for analysis of nonlinear heat conduction in multi-material bodies
A face-based smoothed point interpolation method (FS-PIM) is formulated to solve nonlinear
heat transfer analysis of composite structures. For this method, the problem domain is first …
heat transfer analysis of composite structures. For this method, the problem domain is first …
Investigating the impacts of groundwater and anisotropy on thermal-hydro-mechanical coupling with multi-dimensional analysis
This paper examines the thermo-hydro-mechanical (THM) coupling behavior of layered
transversely isotropic media under axisymmetric and plane strain conditions by utilizing the …
transversely isotropic media under axisymmetric and plane strain conditions by utilizing the …
Plane strain and three-dimensional analyses for thermo-mechanical behavior of multilayered transversely isotropic materials
LJ Wang, ZY Ai - International Journal of Mechanical Sciences, 2015 - Elsevier
An extended precise integration model for analysis of thermo-mechanical behavior of
multilayered transversely isotropic materials in Cartesian coordinate system is established in …
multilayered transversely isotropic materials in Cartesian coordinate system is established in …
High precision simulation of thermal-mechanical problems in functionally graded materials by spectral element differential method
BB Xu, XW Gao, M Cui - Composite Structures, 2021 - Elsevier
Our purpose is to establish a numerical method meeting the requirements of accuracy and
easy-using for thermal-mechanical analysis of functionally graded structures. Faced with …
easy-using for thermal-mechanical analysis of functionally graded structures. Faced with …
A background decomposition method for domain integration in weak-form meshfree methods
An efficient technique is presented for evaluation of a domain integral in which the integrand
is defined by its values at a discrete set of nodes with highly varying density. The proposed …
is defined by its values at a discrete set of nodes with highly varying density. The proposed …
Efficient evaluation of weakly/strongly singular domain integrals in the BEM using a singular nodal integration method
In many analyses of engineering problems based on boundary element methods, a large
number of regular and/or singular domain integrals must be accurately evaluated over a …
number of regular and/or singular domain integrals must be accurately evaluated over a …