The weak solution of an antiplane contact problem for electro-viscoelastic materials with long-term memory.
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Publication:289761
DOI10.1007/s10492-016-0135-9zbMath1424.74041OpenAlexW2397057933MaRDI QIDQ289761
Ammar Derbazi, Amar Megrous, Mohamed Dalah
Publication date: 31 May 2016
Published in: Applications of Mathematics (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/10338.dmlcz/145705
weak solutionfixed pointvariational inequalityvariational formulationTresca's frictionantiplane shear deformationelectro-viscoelastic material
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Cites Work
- A class of optimal control problems for piezoelectric frictional contact models
- Hemivariational inequality for a frictional contact problem in elasto-piezoelectricity
- Solvability of dynamic antiplane frictional contact problems for viscoelastic cylinders
- Weak solvability of antiplane frictional contact problems for elastic cylinders
- The unilateral frictionless contact of a piezoelectric body with a rigid support.
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- Analysis of a piezoelectric contact problem with subdifferential boundary condition
- Saint-Venant's Principle for Antiplane Shear Deformations of Linear Piezoelectric Materials
- Investigation of Antiplane Shear Behavior of Two Collinear Permeable Cracks in a Piezoelectric Material by Using the Nonlocal Theory
- MODELING AND ANALYSIS OF AN ANTIPLANE PIEZOELECTRIC CONTACT PROBLEM
- Antiplane Shear Deformations for Homogeneous and Inhomogeneous Anisotropic Linearly Elastic Solids
- Interaction of faults under slip‐dependent friction. Non‐linear eigenvalue analysis
- ENTROPY SOLUTIONS IN THE STUDY OF ANTIPLANE SHEAR DEFORMATIONS FOR ELASTIC SOLIDS
- Anti-Plane Shear Deformations in Linear and Nonlinear Solid Mechanics
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