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Best Estimates of Weighted Eigenvalues of One-dimensional p-Laplacian

Best Estimates of Weighted Eigenvalues of One-dimensional p-Laplacian
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摘要 In this paper, we determine the infimum and the supremum of the Dirich-let eigenvalues λn(p) (n = 1,2,…)of the problem t∈ ?[0,T], where 1 < p < ∞, and the weights p are nonnegative and are subject to conditions p(t)dt = M and max(e[0,T] p(t) = H. It is also explained for whatweights p the infimum and the supremum will be attained. In this paper, we determine the infimum and the supremum of the Dirich-let eigenvalues λn(p) (n = 1,2,…)of the problem t∈ ?[0,T], where 1 < p < ∞, and the weights p are nonnegative and are subject to conditions p(t)dt = M and max(e[0,T] p(t) = H. It is also explained for whatweights p the infimum and the supremum will be attained.
作者 晏平 章梅荣
出处 《Northeastern Mathematical Journal》 CSCD 2003年第1期39-50,共12页 东北数学(英文版)
基金 Project Supported by the National 973 Project(G1999075100)of China the ExcellentPersonnel Supporting Plan of the Ministry of Education of China.
关键词 nonlinear eigenvalue P-LAPLACIAN p-cosine p-sine comparison theorem nonlinear eigenvalue, p-Laplacian, p-cosine, p-sine, comparison theorem
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参考文献1

  • 1Li Yong,Wang Huaizhong.Neumann problems for second order ordinary differential equations across resonance[J].ZAMP Zeitschrift für angewandte Mathematik und Physik.1995(3)

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