Multiple Solutions for a Class of Generalized Critical Noncooperative Schrödinger Systems in ℝ^N

Results in Mathematics(2023)

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摘要
In this paper, we investigate the multiplicity of solutions for a class of noncooperative Schrödinger systems in ℝ^N . The systems involves a variable exponent elliptic operators with critical nonlinearity. By applying the Limit Index Theory developed by Li (Nonlinear Anal 25, 1371–1389, 1995) and utilizing a version of the concentration-compactness principle and the principle of symmetric criticality of Krawcewicz and Marzantowicz, we obtain a sequence of solutions under appropriate assumptions.
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关键词
Variable exponent spaces,critical Sobolev exponents,Schrödinger-type problems,p-Laplcian,p(x)-Laplacian,generalized capillary operator,concentration-compactness principle,Palais–Smale condition,limit index theory,critical points theory,35B20,35B33,35D30,35J50,35J60,46E35
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