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Existence and Nonexistence for Elliptic Equation with CylindricalPotentials, Subcritical Exponent and Concave Term

机译:具有圆柱势,次临界指数和凹项的椭圆方程的存在性和不存在性。

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In this paper, we consider the existence and nonexistence of non-trivial solutions to elliptic equations with cylindrical potentials, concave term and subcritical exponent. First, we shall obtain a local minimizer by using the Ekeland’s variational principle. Secondly, we deduce a Pohozaev-type identity and obtain a nonexistence result.
机译:本文考虑具有圆柱势,凹项和亚临界指数的椭圆型方程非平凡解的存在性和不存在性。首先,我们将使用Ekeland的变分原理获得局部极小值。其次,我们推导了Pohozaev型身份并获得了不存在的结果。

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