Boundary element formulation for steady state plane problems in size-dependent thermoelasticity

DOI10.1016/j.enganabound.2017.02.004zbMath1403.74026OpenAlexW2620458980MaRDI QIDQ1655911

Gary F. Dargush, Arezoo Hajesfandiari, Ali R. Hadjesfandiari

Publication date: 10 August 2018

Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.enganabound.2017.02.004

zbMATH Keywords

integral equationsmicromechanicsnanomechanicssize-dependenceskew-symmetric couple-stressthermoelastic response

Mathematics Subject Classification ID

Related Items (5)

A new boundary-type meshfree method with RBFI for 2D thermo-elastic problems ⋮ Size-dependent steady creeping microfluid flow based on the boundary element method ⋮ On a family of numerical models for couple stress based flexoelectricity for continua and beams ⋮ Couple stress-based flexoelectricity of frictionless contact in dielectrics ⋮ Size-dependent contact mechanics via boundary element analysis

Uses Software

• Ooura

Cites Work

• Boundary element analysis of stress distribution around a crack in plane micropolar elasticity
• Boundary element method for dynamic poroelastic and thermoelastic analyses
• Development of a boundary element method for time-dependent planar thermoelasticity
• Boundary integral equation method in thermoelasticity. III. Uncoupled thermoelasticity
• Boundary element method for micropolar elasticity
• Boundary eigensolutions in elasticity. II: Application to computational mechanics.
• A boundary element method for solving 2-D and 3-D static gradient elastic problems. I: Integral formulation.
• A boundary element method for solving 2-D and 3-D static gradient elastic problems. II: Numerical implementation.
• Boundary element formulation for plane problems in couple stress elasticity
• An advanced boundary element method for solving 2D and 3D static problems in Mindlin's strain-gradient theory of elasticity
• Theory of Boundary Eigensolutions in Engineering Mechanics
• Boundary Integral Methods for Thermoelasticity Problems
• Numerical solutions in axisymmetric elasticity
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