A sublinear differential inclusion on strip-like domains

Csaba Farkas, R. Fuller, A. Kristály
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Abstract

This paper deals with a sublinear differential inclusion problem (Pλ) depending on a parameter λ > 0 which is defined on a strip-like domain subject to the zero Dirichlet boundary condition. By variational methods, we prove that for large values of λ, problem (Pλ) has at least two non-zero axially symmetric weak solutions.
条状域上的次线性微分包含
本文研究了一类基于参数λ > 0的次线性微分包含问题(Pλ),该问题定义在符合零Dirichlet边界条件的条形区域上。用变分方法证明了对于λ的大值,问题(Pλ)至少有两个非零轴对称弱解。
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