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首页> 外文期刊>Russian journal of mathematical physics >Solutions of Elliptic Inequalities That Vanish in a Neighborhood of Infinity. Case of Critical Dimension
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Solutions of Elliptic Inequalities That Vanish in a Neighborhood of Infinity. Case of Critical Dimension

机译:在无限邻域中消失的椭圆不等式的解。临界尺寸的情况

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摘要

Let Ω be an unbounded open subset of R~n, n ≥ 2. By B_r and S_r we denote the open ball and the sphere, respectively, of radius r centered at the origin. As in [6], W_(p,loc)~1(Ω K), p > 1, stands for the space of measurable functions belonging to W_p~1 (B_r ∩ Ω K) for all reals r > 0 satisfying the condition B_r ∩ Ω K ≠ ?. The space L_(p,loc)(Ω K) is defined in a similar way.
机译:令Ω为R〜n的无界开放子集,n≥2。用B_r和S_r分别表示半径r以原点为中心的开放球和球体。如[6],W_(p,loc)〜1(Ω K),p> 1,代表所有实数r> 0满足的W_p〜1(B_rΩΩ K)的可测量函数的空间。条件B_r∩Ω K≠?。以相似的方式定义空间L_(p,loc)(Ω K)。

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