Positive periodic solutions of superlinear systems of integral equations depending on parameters
Słowa kluczowe
Positive periodic solution, coupled differential equations, monotone method, topological degreeAbstrakt
A class of superlinear system of integral equations depending on multi parameters is considered. It is shown that there are three mutually exclusive and exhaustive subsets $\Theta _{1},\Gamma $ and $\Theta _{2}$ of the parameter space such that there exist at least two positive periodic solutions associated with elements in $\Theta _{1}$, at least one positive periodic solution associated with $\Gamma $ and none associated with $\Theta _{2}$.Pobrania
Opublikowane
2006-06-01
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1.
KANG, Shugui & CHENG, Sui Sun. Positive periodic solutions of superlinear systems of integral equations depending on parameters. Topological Methods in Nonlinear Analysis [online]. 1 czerwiec 2006, T. 27, nr 2, s. 387–398. [udostępniono 22.7.2024].
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