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Existence of capacity solution for a perturbed nonlinear coupled system

机译:存在摄动能力的解决方案非线性耦合系统

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摘要

The aim of this paper is to show the existence of a capacity solution to a degenerate perturbed system involving an equation of parabolic type and an equation of elliptic type. This system may be regarded as a generalization version of the well-known thermistor problem; in this case, the unknowns are the temperature in a conductor and the electrical potential. We study the general case where the nonlinear elliptic operator in the parabolic equation is of the form Au=-div(a(x,t, del u)), A being a Leray-Lions operator, which includes the particular case of the p-Laplacian operator. The problem is also perturbed by a function satisfying a sign condition and without assuming any restriction on its growth.
机译:本文的目的是展示的存在能力解决退化摄动系统包括一个抛物型方程和一个椭圆型方程。被视为一个泛化的版本著名的热敏电阻问题;未知是导体的温度电势。情况下的非线性椭圆算子抛物型方程的形式非盟= div ((x, t,德尔u)),作为一个Leray-Lions运营商包括利用的具体情况操作符。函数满足一个条件,没有迹象假设任何限制其增长。

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