Null-field integral approach for the piezoelectricity problems with multiple elliptical inhomogeneities
From MaRDI portal
Publication:463711
DOI10.1016/j.enganabound.2013.11.009zbMath1297.74046OpenAlexW1974795046MaRDI QIDQ463711
Shyh-Rong Kuo, Jeng-Tzong Chen, Ying-Te Lee
Publication date: 17 October 2014
Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.enganabound.2013.11.009
Electromagnetic effects in solid mechanics (74F15) Composite media; random media in optics and electromagnetic theory (78A48) Numerical methods for inverse problems for boundary value problems involving PDEs (65N21)
Related Items
Simulation of antiplane piezoelectricity problems with multiple inclusions using the generalized finite difference method, Solution for Eshelby's elliptic inclusion with polynomials distribution of the eigenstrains in plane elasticity, Solution of multiple confocally elliptical layers with dissimilar properties in antiplane elasticity with eigenstrains and remote loading
Cites Work
- Closed-form solution for Eshelby's elliptic inclusion in antiplane elasticity using complex variable
- Boundary integral equation method for two dissimilar elastic inclusions in an infinite plate
- Circular inclusion problem in antiplane piezoelectricity
- Electroelastic analysis of a piezoelectric elliptical inhomogeneity
- Interacting circular inclusions in antiplane piezoelectricity
- An elliptic inclusion with imperfect interface in anti-plane shear
- A unified treatment of the elastic elliptical inclusion under antiplane shear
- Null-field approach for piezoelectricity problems with arbitrary circular inclusions
- Numerical solution of elastic inclusion problem using complex variable boundary integral equation
- Solution for Eshelby's elastic inclusions in a finite plate using boundary integral equation method
- A General Treatment of the Elastic Field of an Elliptical Inhomogeneity Under Antiplane Shear
- On double circular inclusion problem in antiplane piezoelectricity
