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Existence and Concentration Phenomena for a Class of Indefinite Variational Problems with Critical Growth

机译:临界生长的一类无限变分别问题存在和浓度现象

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摘要

In this paper we are interested to prove the existence and concentration of ground state solution for the following class of problems where N >= 2, A:Double-struck capital RN -> Double-struck capital R is a continuous function having critical growth, V:Double-struck capital RN -> Double-struck capital R is a continuous and DOUBLE-STRUCK CAPITAL ZN-periodic function with 0 is not an element of sigma(Delta + V ). By using variational methods, we prove the existence of solution for & x1d716;& xdf16; small enough. After that, we show that the maximum points of the solutions concentrate around of a maximum point of A.
机译:在本文中,我们有兴趣证明在N> = 2的以下类别的基础解决方案的存在和集中,其中n> = 2,a:双击资资本Rn - >双击资本R是具有关键增长的连续功能, v:双击资本RN - >双击资本R是连续的,双击中的资本Zn-周期功能,0不是Sigma(Delta + V)的元素。 通过使用变分方法,我们证明了&x1d716的解决方案;&xdf16; 足够小。 之后,我们表明溶液的最大点集中在最大点周围。

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