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Decay rates of the derivatives of the solutions of the heat equations in the exterior domain of a ball

机译:球外域热方程解的导数的衰减率

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Where Ω_L = {x ∈ R~N : |x| > L}, N ≥ 2, L > 0, 0 ≤ μ ≤ 1, ν is the outer unit normal vector to ∂Ω_L, and V is a nonnegative smooth function such that V(r) = O(r~(-2)) as r → ∞. In this paper, we study the decay rates of the derivatives ▽_x~j u of the solution u to (P) as t → ∞.
机译:其中Ω_L= {x∈R〜N:| x | > L},N≥2,L> 0,0≤μ≤1,ν是∂Ω_L的外部单位法向向量,V是非负平滑函数,使得V(r)= O(r〜(-2 ))为r→∞。在本文中,我们研究了对(P)的解u的导数▽_x〜j u的衰减率,其为t→∞。

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