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Multiple positive solutions for p-Laplace elliptic equations involving concave–convex nonlinearities and a Hardy-type term

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成果类型:
期刊论文
作者:
Wang, Li;Wei, Qiaoling;Kang, Dongsheng*
通讯作者:
Kang, Dongsheng
作者机构:
[Wang, Li] Cent China Normal Univ, Sch Math & Stat, Wuhan 430079, Peoples R China.
[Wei, Qiaoling; Kang, Dongsheng] S Cent Univ Nationalities, Sch Math & Stat, Wuhan 430074, Peoples R China.
通讯机构:
[Kang, Dongsheng] S
S Cent Univ Nationalities, Sch Math & Stat, Wuhan 430074, Peoples R China.
语种:
英文
关键词:
Solution;Critical exponent;Hardy inequality;Concave-convex;Variational method
期刊:
NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS
ISSN:
0362-546X
年:
2011
卷:
74
期:
2
页码:
626-638
基金类别:
National Natural Science Foundation of ChinaNational Natural Science Foundation of China (NSFC) [10771219]
机构署名:
本校为第一机构
院系归属:
数学与统计学学院
摘要:
In this paper, the following problem is considered: {-Delta(p)u - mu vertical bar u vertical bar(p-2)u vertical bar x vertical bar(p) = lambda f (x)vertical bar u vertical bar(q-2)u + g(x)vertical bar u vertical bar(p)*(-2)u, x is an element of Omega, u = 0, x is an element of Omega, where Omega subset of R(N) is a bounded domain such that 0 is an element of Omega, 1 < q < p, lambda > 0, mu < , f and g are nonnegative functions, (mu) over bar = (N-p/p)(p) is the best Hardy constant and p* = Np/N-p is the critical Sobolev exponent. By extracting the Palais-Smale sequence in the Nehari manifold,...

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