We study spatially periodic logarithmic Schrödinger equations: (Formula Presented.), where N ≥ 1 and V(x), Q(x) are spatially 1-periodic functions of class C1. We take an approach using spatially 2L-periodic problems (L≫ 1) and we show the existence of infinitely many multi-bump solutions of (LS) which are distinct under ZN-action.
|ジャーナル||Calculus of Variations and Partial Differential Equations|
|出版ステータス||Published - 2017 4月 1|
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