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Existence, non-existence and asymptotic behaviour of blow-up entiresolutions of quasi-linear elliptic equation

机译:拟线性椭圆型方程爆破整体解的存在性,不存在性和渐近性

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摘要

Existence, non-existence and asymptotic behaviour of blow-up entire solutionsof a class of quasi-linear elliptic equation div(|u|~(p-2)u)= p(x)f(u),x∈R~Nisobtained. Under several hypotheses on the p(x) and fir), we obtain the existenceof blow-up entire solution. Existence and asymptotic behaviour is discussed byconstructing lower and upper solution. For non-existence we explore radialsymmetry, estimates on an associated integral equation and Keller–Ossermancondition. The results of this article are new and extend previously known results.
机译:一类拟线性椭圆方程div(| u |〜(p-2)u)= p(x)f(u),x∈R〜Ni的爆破整体解的存在性,不存在性和渐近性质。在关于p(x)和fir的几个假设下,我们得到了爆破整体解的存在。通过构造上下解来讨论存在和渐近行为。对于不存在的问题,我们探讨了径向对称性,相关积分方程的估计和Keller-Ossermancondition。本文的结果是新的,并且扩展了先前已知的结果。

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