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Existence of Solutions to Elliptic Problem with Convection Term and Lower-Order Term

机译:对流术语和低阶项对椭圆问题解决方案的存在

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In this paper, we establish the existence of solutions to the following noncoercivity Dirichlet problem ?divMx?u+up?1u=?divuEx+fx,x∈Ω,ux=0,x∈?Ω, where Ω??NN2 is a bounded smooth domain with 0∈Ω, f belongs to the Lebesgue space LmΩ with m≥1,p0. The main innovation point of this paper is the combined effects of the convection terms and lower-order terms in elliptic equations.
机译:在本文中,我们建立了解决方案的存在对下列非自由度的Dirichlet问题?Divmx?U + Up?1U =?divuex + FX,X∈ω,UX = 0,X∈≤Ω,其中ω?? nn> 2是一个有0ίΩ,f的有界光滑域,属于带有m≥1,p> 0的LEBESGUE空间LMΩ。本文的主要创新点是对流术语和低阶项在椭圆方程中的综合影响。

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