New criteria for the existence of non-trivial fixed points in cones

被引：0

作者：

Alberto Cabada

José Ángel Cid

Gennaro Infante

机构：

[1] Universidade de Santiago de Compostela,Departamento de Análise Matemática, Facultade de Matemáticas

[2] Universidade de Vigo,Departamento de Matemáticas

[3] Università della Calabria,Dipartimento di Matematica ed Informatica

来源：

Fixed Point Theory and Applications | / 2013卷

关键词：

Krasnosel’skiĭ fixed point theorem; positive solutions; conical shells; multiplicity;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

We give new criteria for the existence of nontrivial fixed points on cones assuming some monotonicity of the operator on a suitable conical shell. Moreover, we give an application to the existence of multiple solutions for a nonlocal boundary value problem that models the displacement of a beam subject to some feedback controllers.

引用

共 50 条

[1] New criteria for the existence of non-trivial fixed points in cones
Cabada, Alberto
Angel Cid, Jose
Infante, Gennaro
FIXED POINT THEORY AND APPLICATIONS, 2013,
[2] Non-trivial fixed points of the renormalization group in six dimensions
Seiberg, N
PHYSICS LETTERS B, 1997, 390 (1-4) : 169 - 171
[3] Non-trivial fixed points of the renormalization group in six dimensions
Phys Lett Sect B Nucl Elem Part High Energy Phys, 1-4 (169):
[4] On the existence of non-trivial homoclinic classes
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[5] Permutation groups where non-trivial elements have few fixed points
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[6] Existence of non-trivial complex unit neighborhoods
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[7] On the existence of non-trivial finitely injective modules
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[8] THE NUMERICAL TREATMENT OF NON-TRIVIAL BIFURCATION POINTS
MOORE, G
NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 1980, 2 (06) : 441 - 472
[9] Five dimensional SUSY field theories, non-trivial fixed points and string dynamics
Seiberg, N
PHYSICS LETTERS B, 1996, 388 (04) : 753 - 760
[10] Common non-trivial invariant closed cones for commuting contractions
Valles, A. Fernandez
LINEAR ALGEBRA AND ITS APPLICATIONS, 2008, 428 (11-12) : 2955 - 2960

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