The nonlocal and gradient theories for a large deformation of piezoelectric nanoplates

Sladek Jan; Sladek Vladimir; Hrcek Slavomir; Pan Ernian

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The nonlocal and gradient theories for a large deformation of piezoelectric nanoplates

机译：压电纳米板大变形的非局部和梯度理论

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The von Karman large deformations are considered in the Mindlin plate theory described by the nonlocal and gradient elasticity for piezoelectric nanoplates. It is shown that electric intensity vector can be expressed by mechanical quantities. The governing equations for bending moments, normal and shear stresses are derived from the variational principle. The finite element method is developed for considered governing equations. Differences of both theories are presented. (C) 2017 Elsevier Ltd. All rights reserved.

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《Composite Structures》 |2017年第7期|119-129|共11页
作者
Sladek Jan; Sladek Vladimir; Hrcek Slavomir; Pan Ernian;
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作者单位

Slovak Acad Sci, Inst Construct & Architecture, Bratislava 84503, Slovakia;

Slovak Acad Sci, Inst Construct & Architecture, Bratislava 84503, Slovakia;

Univ Zilina, Fac Mech Engn, Zilina 01026, Slovakia;

Univ Akron, Dept Civil Engn, Comp Modeling & Simulat Grp, Akron, OH 44325 USA;

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收录信息美国《科学引文索引》(SCI);美国《工程索引》(EI);
原文格式 PDF
正文语种 eng
中图分类
关键词
von Karman plate theory; Nonlocal elasticity; Size effect; Piezoelectricity; Strain gradients;

机译：冯卡曼板理论非局部弹性尺寸效应压电应变梯度;

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The nonlocal and gradient theories for a large deformation of piezoelectric nanoplates

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