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作 者:Wen-Liang Zhang Jin Qian Wei-Qiu Chen
机构地区:[1]Soft Matter Research Center(SMRC),Zhejiang University,310027 Hangzhou,China [2]Department of Engineering Mechanics,Zhejiang University,310027 Hangzhou,China
出 处:《Acta Mechanica Sinica》2012年第4期1133-1142,共10页力学学报(英文版)
基 金:supported by the National Natural Science Foundation of China(10832009 and 11090333);the Fundamental Research Funds for Central Universities(2011XZZX002)
摘 要:We theoretically study the indentation response of a compressible soft electroactive material by a rigid punch. The half-space material is assumed to be initially subjected to a finite deformation and an electric biasing field. By adopting the linearized theory for incremental fields, which is established on the basis of a general nonlinear theory for electroelasticity, the appropriate equations governing the perturbed infinitesimal elastic and electric fields are derived particularly when the material is subjected to a uniform equibiaxial stretch and a uniform electric displacement. A general solution to the governing equations is presented, which is concisely expressed in terms of four quasi-harmonic functions. By adopting the potential theory method, exact contact solutions for three common perfectly conducting rigid indenters of fiat-ended circular, conical and spherical geometries can be derived, and some explicit relations that are of practical importance are outlined.We theoretically study the indentation response of a compressible soft electroactive material by a rigid punch. The half-space material is assumed to be initially subjected to a finite deformation and an electric biasing field. By adopting the linearized theory for incremental fields, which is established on the basis of a general nonlinear theory for electroelasticity, the appropriate equations governing the perturbed infinitesimal elastic and electric fields are derived particularly when the material is subjected to a uniform equibiaxial stretch and a uniform electric displacement. A general solution to the governing equations is presented, which is concisely expressed in terms of four quasi-harmonic functions. By adopting the potential theory method, exact contact solutions for three common perfectly conducting rigid indenters of fiat-ended circular, conical and spherical geometries can be derived, and some explicit relations that are of practical importance are outlined.
关 键 词:Soft electroactive material Finite pre-stretch Indentation Contact analysis Exact solution
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