Eigenvalue Problems for Nonlinear Third-Order M-Point P-Laplacian Dynamic Equations on Time Scales
Eigenvalue Problems for Nonlinear Third-Order M-Point P-Laplacian Dynamic Equations on Time Scales
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Özet
This work deals with the existence and uniqueness of a nontrivial solution for the third-order p-Laplacian m-point eigenvalue problems on time scales. We find several sufficient conditions of the existence and uniqueness of nontrivial solution of eigenvalue problems when lambda is in some interval. The proofs are based on the nonlinear alternative of Leray-Schauder. To illustrate the results, some examples are included. Copyright (C) 2014 John Wiley & Sons, Ltd.
Açıklama
Anahtar kelimeler
Time Scales, Eigenvalue Problem, P-Laplacian, Nontrivial Solutions, Nonlinear Alternative of Leray-Schauder, Fixed Point Theorem, Dynamic equations on time scales or measure chains, Applications of operator theory to differential and integral equations, time scales, p-Laplacian, eigenvalue problem, Boundary eigenvalue problems for ordinary differential equations, solution
Bilim Dalları
0101 mathematics, 01 natural sciences
Alıntı
WoS Q
Scopus Q
OpenCitations Atıf Sayısı
1
Cilt
39
Sayı
7
Başlangıç Sayfası
1634
Bitiş Sayfası
1645
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