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Liouville comparison principles for solutions of semilinear elliptic second-order partial differential inequalities

机译:半线性椭圆型二阶偏微分不等式解的Liouville比较原理

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摘要

The purpose of this work is to obtain new Liouville comparison principles for entire weak solutions of semilinear elliptic second-order partial differential inequalities of the forms and on ?~n, where n ≥ 2, q > 0 and ? is a linear (possibly non-uniformly) elliptic partial differential operator of second order in divergence form, in terms of the behaviour of the coefficients of the operator ? at infinity in a function space directly associated with ?.
机译:这项工作的目的是获得半线性椭圆形二阶偏微分不等式的整体弱解的新的Liouville比较原理,其中?≥n,其中n≥2,q> 0和?就算子系数的行为而言,它是发散形式的线性(可能是非均匀的)二阶椭圆偏微分算子吗?在与?直接相关的函数空间中的无穷大处。

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