Saint-Venant's Principle for Antiplane Shear Deformations of Linear Piezoelectric Materials

DOI10.1137/S0036139901392506zbMath1047.74019OpenAlexW2012819325MaRDI QIDQ3149838

Alessandra Borrelli, Cornelius O. Horgan, Maria Christina Patria

Publication date: 29 September 2002

Published in: SIAM Journal on Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/s0036139901392506

zbMATH Keywords

exponential energy decaysemi-infinite strip

Mathematics Subject Classification ID

Related Items (18)

The weak solution of an antiplane contact problem for electro-viscoelastic materials with long-term memory. ⋮ Saint-Venant's problem for compound piezoelectric beams ⋮ Boundary optimal control for nonlinear antiplane problems ⋮ Spatial behavior and continuous dependence results in the linear dynamic theory of magnetoelectroelasticity ⋮ Antiplane shear deformation of piezoelectric bodies in contact with a conductive support ⋮ Unnamed Item ⋮ A spatial decay in the linear theory of microstretch piezoelectricity ⋮ Weak solutions for nonlinear antiplane problems leading to hemivariational inequalities ⋮ Steady-state vibrations for the state of generalized plane strain in a linear piezoelectric medium ⋮ On the solution of mixed problems in linear anti-plane piezoelectricity ⋮ Piezoelectric study on elliptic inhomogeneity problem using alternating technique ⋮ Weak solutions for antiplane models involving elastic materials with degeneracies ⋮ Analysis of a dynamic contact problem for electro-viscoelastic cylinders ⋮ Unnamed Item ⋮ Solvability of dynamic antiplane frictional contact problems for viscoelastic cylinders ⋮ MODELING AND ANALYSIS OF AN ANTIPLANE PIEZOELECTRIC CONTACT PROBLEM ⋮ Numerical analysis of end effects in laminated piezoelectric circular cylinders ⋮ Weak solvability of antiplane frictional contact problems for elastic cylinders

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