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EXCEPTIONAL BLOWUP SOLUTIONS TO QUASILINEAR WAVE EQUATIONS II

机译:准线性方程组的特殊爆破解决方案II

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This Note is a continuation of the paper "Exceptional Blowup Solutions to Quasilinear Wave Equations" [1]. In this previous paper, we constructed, for some quasilinear wave equations, solutions blowing up at the origin like t~2, which we considered to be an exceptional rate (the standard one in this context being t~l, see [6]). We were encouraged by questions of the Referee (whom we thank) to investigate more precisely the stability of such solutions (an issue vaguely touched upon in [1]), It turns out that, depending on the perturbation of the Cauchy data, we can make the singularity of the solution either disappear, or go back to the generic t"1 case.
机译:本注释是论文“拟线性波动方程的异常爆破解” [1]的继续。在之前的论文中,我们为一些拟线性波动方程构造了在t〜2之类的原点处爆炸的解决方案,我们认为这是一个特殊的速率(在此情况下,标准率为t〜l,请参见[6])。 。裁判的问题(我们表示感谢)使我们受到鼓舞,他们更精确地研究了此类解决方案的稳定性(在[1]中含糊地提及了一个问题)。事实证明,根据柯西数据的扰动,我们可以使解决方案的奇异性消失,或者回到通用的t“ 1情况。

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