Positive solutions for a sixth-order boundary value problem with four parameters

被引：0

作者：

Ravi P Agarwal

B Kovacs

D O’Regan

机构：

[1] Texas A&M University-Kingsville,Department of Mathematics

[2] University of Miskolc,Department of Analysis

[3] National University of Ireland,School of Mathematics, Statistics and Applied Mathematics

来源：

Boundary Value Problems | / 2013卷

关键词：

positive solutions; variable parameters; fixed point theorem; operator spectral theorem;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

This paper investigates the existence and multiplicity of positive solutions of a sixth-order differential system with four variable parameters using a monotone iterative technique and an operator spectral theorem.

引用

共 50 条

[1] Positive solutions for a sixth-order boundary value problem with four parameters
Agarwal, Ravi P.
Kovacs, B.
O'Regan, D.
[J]. BOUNDARY VALUE PROBLEMS, 2013,
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Zhang, Liyuan
An, Yukun
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[3] Existence and Multiplicity of Positive Solutions of a Boundary-Value Problem for Sixth-Order ODE with Three Parameters
Liyuan Zhang
Yukun An
[J]. Boundary Value Problems, 2010
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M. M. Adjustovs
A. J. Lepins
[J]. Differential Equations, 2014, 50 : 141 - 146
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Adjustovs, M. M.
Lepins, A. J.
[J]. DIFFERENTIAL EQUATIONS, 2014, 50 (02) : 141 - 146
[6] The existence and multiplicity of positive solutions of nonlinear sixth-order boundary value problem with three variable coefficients
Li, Wanjun
[J]. BOUNDARY VALUE PROBLEMS, 2012,
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Wanjun Li
[J]. Boundary Value Problems, 2012
[8] Extremal solutions of sixth-order boundary value problems
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[J]. DIFFERENTIAL EQUATIONS, 2014, 50 (09) : 1264 - 1266
[9] POSITIVE SOLUTIONS TO A NONLINEAR SIXTH ORDER BOUNDARY VALUE PROBLEM
Yang, Bo
[J]. DIFFERENTIAL EQUATIONS & APPLICATIONS, 2019, 11 (02): : 307 - 317
[10] Extremal solutions of sixth-order boundary value problems
N. I. Vasil’ev
A. Ya. Lepin
L. A. Lepin
[J]. Differential Equations, 2014, 50 : 1264 - 1266

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