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UNIFORM DECAY RATES OF SOLUTIONS TO A NONLINEAR WAVE EQUATION WITH BOUNDARY CONDITION OF MEMORY TYPE

机译:内存类型边界条件的非线性波方程的均匀衰减速率

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In this article we study the hyperbolic problem (1) where Ω is a bounded region in R{sup}n whose boundary is partitioned into disjoint sets Г{sub}0, Г{sub}1. We prove that the dissipation given by the memory term is strong enough to assure exponential (or polynomial) decay provided the relaxation function also decays exponentially (or polynomially). In both cases the solution decays with the same rate of the relaxation function.
机译:在本文中,我们研究了一个ω是ω是r {sup} n中的有界区域的双曲线问题(1),其中边界被划分为不相交的集合г{sub} 0,г{sub} 1。我们证明,通过记忆项给出的耗散足以确保令人令人衰减的令人抑制(或多项式)衰减指数(或多项式)衰减。在两种情况下,溶液衰变具有相同的松弛功能速率。

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