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On the Cauchy problem for hyperbolic operators of second order whose coefficients depend only on the time variable

机译:关于系数仅取决于时间变量的二阶双曲算子的柯西问题

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摘要

In this paper we deal with hyperbolic operators of second order whose coefficients depend only on the time variable and give necessary conditions and sufficient conditions for the Cauchy problem to be C~∝ well-posed. In particular, we give a necessary and sufficient condition (a complete characterization) for C~∝ well-posedness when the space dimension is equal to 2 and the coefficients are real analytic functions of the time variable.
机译:在本文中,我们处理二阶双曲算子,它们的系数仅取决于时间变量,并给出了柯西问题被适当提出的必要条件和充分条件。特别地,当空间维数等于2且系数是时间变量的真实解析函数时,我们给出C∝适定性的充要条件(完全表征)。

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