On the minimum principle for dipolar materials with stretch

DOI10.1016/J.NONRWA.2008.02.001zbMath1160.74002OpenAlexW1986207500MaRDI QIDQ1015072

Marin I. Marin

Publication date: 7 May 2009

Published in: Nonlinear Analysis. Real World Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.nonrwa.2008.02.001

zbMATH Keywords

existenceprinciple of minimum potential energyboundary value problem

Mathematics Subject Classification ID

Energy minimization in equilibrium problems in solid mechanics (74G65) Polar materials (74A35)

Related Items (13)

Existence and stability results for thermoelastic dipolar bodies with double porosity ⋮ Propagation of waves in micropolar thermodiffusion elastic half-space ⋮ The mixed problem in the theory of strain gradient thermoelasticity approached with the Lagrange identity ⋮ A nonlinear equation for fluids in multiconnected domain ⋮ An approach of a heat-flux dependent theory for micropolar porous media ⋮ On vibrations in thermoelasticity without energy dissipation for micropolar bodies ⋮ Some Estimates on Vibrations in Thermoelasticity of Dipolar Bodies ⋮ A semigroup of contractions in elasticity of porous bodies ⋮ On a composite obtained by a mixture of a dipolar solid with a Moore-Gibson-Thompson media ⋮ Quasi-periodic wave solutions and asymptotic behavior for an extended \((2+1)\)-dimensional shallow water wave equation ⋮ Modeling a microstretch thermoelastic body with two temperatures ⋮ A partition of energy in thermoelasticity of microstretch bodies ⋮ Lagrange identity method for microstretch thermoelastic materials

Cites Work

• On weak solutions in elasticity of dipolar bodies with voids
• Theory of thermo-microstretch elastic solids
• Unnamed Item

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