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一類可壓縮超彈性球體的空穴的生成和增長

Void Formation and Growth for a Class of Compressible Hyper-Elastic Sphere

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Abstract:
In this paper, the strain energy function proposed by Shang and Cheng was generalized by introducing a nonlinear term.Void formation and growth in the interior of a sphere composed of compressible hyper-elastic material, subjected to a prescribed uniform displacement, was examined.A parametric cavitated bifurcation solution for the radial deformed function was obtained.Stability of the solution of the cavitated bifurcation equation was discussed.With the appearance of a cavity, an interesting feature of the radial deformation near the deformed cavity wall is the transition from extension to compression.
作者 袁學剛[1]朱正佑[2]程昌鈞[2]
Author: YUAN Xue-gang[1]  Zhu Zheng-you[2]  Cheng Chang-jun[2]
作者單位
  1. Shanghai Institute of Applied Mathematics and Mechanics, College of Sciences, Shanghai University, Shanghai 200072,P.R. China;Department of Mathematics and Informational Science, Yantai University, Yantai 264005, P.R. China
  2. Shanghai Institute of Applied Mathematics and Mechanics, College of Sciences, Shanghai University, Shanghai 200072,P.R. China
期 刊: 上海大學學報(英文版)  
Journal: JOURNAL OF SHANGHAI UNIVERSITY(ENGLISH EDITION)
年,卷(期) 2004, 8(1)
分類號 O29
Keywords: Hyper-elastic material 知識脈絡    strain energy function 知識脈絡    void formation and growth 知識脈絡    critical stretch 知識脈絡   
機標分類號 TG1 O34
機標關鍵詞 壓縮超彈性    球體    空穴的生成    增長    strain energy function    formation and growth    bifurcation solution    bifurcation equation    nonlinear term
基金項目 國家自然科學基金
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