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New results on the existence of periodic solutions for a higher-order Liénard type p-Laplacian differential equation

机译:关于高阶Liénard型p-Laplacian微分方程周期解存在性的新结果

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In this paper, by using the continuation theorem of coincidence degree theory, we consider the higher-order Liénard type p-Laplacian differential equation as follows (φp(x~((m))))~((m))+f(x) x′+g(t,x)=e(t). Some new results on the existence of periodic solutions for the previous equation are obtained, which generalize and enrich some known results to some extent from the literature.
机译:本文采用重合度理论的连续性定理,认为高阶Liénard型p-Laplacian微分方程为(φp(x〜((m))))〜((m))+ f( x)x'+ g(t,x)= e(t)。获得了有关先前方程的周期解的存在性的一些新结果,这些结论在一定程度上归纳了文献中已知的结果。

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