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A radially symmetric anti-maximum principle and applications to fishery management models

By Junping Shi

Abstract

For a boundary-value problem of an ordinary differential equation, we prove that the anti-maximum principle holds when the forcing term satisfies an integral inequality. As applications, we consider linear and nonlinear models arising from fishery management problems

Topics: Anti-maximum principle, Sturm-Liouville comparison lemma, nonlinear boundary value problem., Mathematics, QA1-939, Science, Q, DOAJ:Mathematics, DOAJ:Mathematics and Statistics
Publisher: Texas State University
Year: 2004
OAI identifier: oai:doaj.org/article:1700357893054ac2a1391a2e497c7484
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