An efficient iteration approach for nonlinear boundary value problems in 2D piezoelectric semiconductors

DOI10.1016/j.apm.2019.04.042zbMath1481.74194OpenAlexW2941734643WikidataQ128003317 ScholiaQ128003317MaRDI QIDQ1985015

Ming-Hao Zhao, Cui Ying Fan, Qiaoyun Zhang

Publication date: 7 April 2020

Published in: Applied Mathematical Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.apm.2019.04.042

zbMATH Keywords

boundary value problemelliptical holenonlinear constitutive equationspiezoelectric semiconductoriterative boundary element method

Mathematics Subject Classification ID

Electromagnetic effects in solid mechanics (74F15)

Related Items (4)

Application of the homotopy analysis method to nonlinear characteristics of a piezoelectric semiconductor fiber ⋮ Size-dependent free vibration of piezoelectric semiconductor plate ⋮ Nonlinear free vibration of piezoelectric semiconductor doubly-curved shells based on nonlinear drift-diffusion model ⋮ Model and performance analysis of non-uniform piezoelectric semiconductor nanofibers

Cites Work

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• Analysis of cracked piezoelectric solids by a mixed three-dimensional BE approach
• Iterative boundary element method for crack analysis of two-dimensional piezoelectric semiconductor
• Extended displacement discontinuity method for analysis of penny-shaped cracks in three-dimensional thermal piezoelectric semiconductors
• A boundary integral formulation and 2D fundamental solutions for piezoelectric media
• Modeling of cracks in 3D piezoelectric finite media by weakly singular SGBEM
• Analysis of fractures in 3D piezoelectric media by a weakly singular integral equation method
• Finite-part integral and boundary element method to solve three-dimensional crack problems in piezoelectric materials
• A mode III crack in a piezoelectric semiconductor of crystals with 6 mm symmetry
• Dynamic Anti-plane Crack Analysis in Functional Graded Piezoelectric Semiconductor Crystals

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