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首页> 外文期刊>Journal of Mathematical Sciences >NECESSARY AND SUFFICIENT CONDITIONS OF STABILIZATION OF SOLUTIONS OF THE FIRST BOUNDARY-VALUE PROBLEM FOR A PARABOLIC EQUATION
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NECESSARY AND SUFFICIENT CONDITIONS OF STABILIZATION OF SOLUTIONS OF THE FIRST BOUNDARY-VALUE PROBLEM FOR A PARABOLIC EQUATION

机译:抛物方程的第一类边值问题解的稳定的充要条件

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摘要

Necessary and sufficient conditions are established for the stabilization of the solution of the first boundary-value problem for a divergent second-order parabolic equation with no lower-order terms. For an arbitrary (possibly unbounded) domain Q ∈ R~N, N ≥ 3, with an initial function u_0(x) defined in Q for t = 0, one studies the influence of Q on the stabilization of the solution in the cylinder Z = Q x [0, ∞) with the homogeneous boundary conditions on the lateral surface of Z.
机译:为没有低阶项的发散二阶抛物方程的第一边值问题的解的稳定化建立了必要和充分的条件。对于任意(可能是无界的)域Q∈R〜N,N≥3,且对于t = 0,在Q中定义了初始函数u_0(x),人们研究了Q对圆柱Z中解的稳定性的影响。 = Q x [0,∞),且Z侧面具有齐次边界条件。

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