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具有p-Laplacian算子的分数阶微分耦合系统边值问题的正解

Positive Solutions of Boundary Value Problem for Fractional Differential Coupled Systems with p-Laplacian Operator
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摘要 本文考虑一类具有p-Laplacian算子和无穷多点边界条件的分数阶微分耦合系统,利用Avery-Peterson不动点定理得到该系统至少三个正解的存在性,扩展了已有的结果. In this paper,a class of fractional differential coupled systems with p-Laplacian operator and infinite multi-point boundary value conditions is considered.The existence of at least three positive solutions for the boundary value problem is obtained by using Avery-Peterson fixed point theorem.The research of this paper extends the known results.
作者 王宁 周宗福 WANG Ning;ZHOU Zongfu(School of Mathematical Sciences,Anhui University,Hefei 230601,China)
出处 《应用数学》 北大核心 2023年第2期530-539,共10页 Mathematica Applicata
基金 Supported by Anhui provincial Natural Science Foundation(1608085MA12)。
关键词 耦合系统 P-LAPLACIAN算子 不动点定理 正解 Coupled system p-Laplacian operator Fixed point theorem Positive solution
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