Pages that link to "Item:Q5275026"

The following pages link to A Generalized Multiscale Finite Element Method for Thermoelasticity Problems (Q5275026):

Displaying 16 items.

• Finite volume multigrid solver for thermo-elastic stress analysis in anisotropic materials (Q1365624) (← links)
• Variational principle and time-space finite element method for dynamic thermoelasticity based on mixed convolved action (Q1788450) (← links)
• Generalized multiscale finite element method for thermoporoelasticity problems in heterogeneous and fractured media (Q2075946) (← links)
• Generalized multiscale finite element method for piezoelectric problem in heterogeneous media (Q2118600) (← links)
• Finite element method for generalized piezothermoelastic problems (Q2385266) (← links)
• Upscaling method for problems in perforated domains with non-homogeneous boundary conditions on perforations using non-local multi-continuum method (NLMC) (Q2424933) (← links)
• The MFS-MPS for two-dimensional steady-state thermoelasticity problems (Q2451040) (← links)
• Multiscale analysis of a model problem of a thermoelastic body with thin inclusions (Q2662839) (← links)
• Finite-difference analysis for the linear thermoporoelasticity problem and its numerical resolution by multigrid methods (Q2884917) (← links)
• Generalized finite element approaches for analysis of localized thermo-structural effects (Q2952828) (← links)
• (Q4029845) (← links)
• A generalized finite element method for linear thermoelasticity (Q5367317) (← links)
• A computational macroscopic model of piezomagnetoelectric materials using generalized multiscale finite element method (Q6073131) (← links)
• Regularized coupling multiscale method for thermomechanical coupled problems (Q6196634) (← links)
• Multiscale model reduction for a thermoelastic model with phase change using a generalized multiscale finite-element method (Q6484645) (← links)
• Multiscale model reduction for the time fractional thermoporoelasticity problem in fractured and heterogeneous media (Q6633278) (← links)