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

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 cav...

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Bibliographic Details
Published inJournal of Shanghai University Vol. 8; no. 1; pp. 13 - 18
Main Author 袁学刚 朱正佑 程昌钧
Format Journal Article
LanguageEnglish
Published 01.03.2004
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ISSN1007-6417
1863-236X
DOI10.1007/s11741-004-0004-8

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Summary: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.
Bibliography:TB30
31-1735/N
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ISSN:1007-6417
1863-236X
DOI:10.1007/s11741-004-0004-8