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Blow-up of solutions to semilinear wave equations with variable coefficients and boundary

机译:变系数和边界的半线性波动方程解的爆破

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摘要

This paper is devoted to studying initial-boundary value problems for semilinear wave equations and derivative semilinear wave equations with variable coefficients on exterior domain with subcritical exponents in n space dimensions. We will establish blow-up results for the initial-boundary value problems. It is proved that there can be no global solutions no matter how small the initial data are, and also we give the life span estimate of solutions for the problems.
机译:本文致力于研究在n空间维上具有次临界指数的外域上具有变系数的半线性波动方程和导数半线性波动方程的初边值问题。我们将为初始边界值问题建立爆炸结果。事实证明,无论原始数据有多小,都不可能有全局解决方案,并且给出问题的解决方案寿命估算。

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