The dynamic evolution with frictional contact of an elastic body is considered. In modeling the contact the Tresca model and a slip-dependent friction law are used. The existence of a solution is proved in the two-dimensional case. The uniqueness is proved for the one-dimensional shearing problem. The convergence, for a vanishing viscosity, of the unique solution of the viscoelastic problem to a solution of the elastic problem is obtained. (C) 2003 Elsevier Science Ltd. All rights reserved.
机构:
Inner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R China
Inner Mongolia Ctr Appl Math, Hohhot 010022, Peoples R ChinaInner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R China
Liu, Yongbo
Wu, Zhilin
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Inner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R ChinaInner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R China
Wu, Zhilin
Liu, Guanting
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Inner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R China
Inner Mongolia Ctr Appl Math, Hohhot 010022, Peoples R ChinaInner Mongolia Normal Univ, Coll Math Sci, Hohhot 010022, Peoples R China
机构:
Kyoto Univ, Disaster Prevent Res Inst, Res Ctr Earthquake Predict, Kyoto, JapanKyoto Univ, Disaster Prevent Res Inst, Res Ctr Earthquake Predict, Kyoto, Japan
Ito, Yoshihiro
Ikari, Matt J.
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Univ Bremen, Ctr Marine Environm Sci, MARUM, D-28359 Bremen, GermanyKyoto Univ, Disaster Prevent Res Inst, Res Ctr Earthquake Predict, Kyoto, Japan
机构:
Cent S Univ, Dept Math, Changsha 410075, Hunan, Peoples R China
Hunan City Univ, Dept Math, Yiyang 413000, Hunan, Peoples R ChinaCent S Univ, Dept Math, Changsha 410075, Hunan, Peoples R China
Li, Yunxiang
Liu, Zhenhai
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Cent S Univ, Dept Math, Changsha 410075, Hunan, Peoples R ChinaCent S Univ, Dept Math, Changsha 410075, Hunan, Peoples R China