Existence and Attractivity of Stationary Solutions of a Degenerate Parabolic Equation  

Existence and Attractivity of Stationary Solutions of a Degenerate Parabolic Equation

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作  者:吴雅萍 叶其孝 

机构地区:[1]Institute of Applied Physics and Computational Mathematics, P. O. Box 8009, Beijing 100088, PRC [2]Department of Applied Mathematics, Beijing Institute of Technology, Beijing 100081, PRC

出  处:《Chinese Science Bulletin》1993年第10期805-807,共3页

基  金:Project supported by the National Natural Science Foundation of China.

摘  要:1 Introduction We want to investigate the following boundary value problem:where m】1, n】1, p≥1 and m】p. As for a, the following properties will be assumed: (A.1) a(r)∈C^1 ([0, ∞)) and a(r)】0 for any r∈(0, ∞); (A.2) there exists α】0 such that (r-α)a(r)≥0 for any r∈[0, ∞). The initial value problem corresponding to (1.1) is the following Cauchy problem:

关 键 词:DEGENERATE PARABOLIC equation EXISTENCE UNIQUENESS ATTRACTIVITY RADIAL solutions. 

分 类 号:N[自然科学总论]

 

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