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Multisummability of formal solutions to the Cauchy problem for some linear partial differential equations

机译:某些线性偏微分方程Cauchy问题形式解的多重和性

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摘要

The paper considers the Cauchy problem for linear partial differential equations of non-Kowalevskian type in the complex domain. It is shown that if the Cauchy data are entire functions of a suitable order, the problem has a formal solution which is multisummable. The precise bound of the admissible order of entire functions is described in terms of the Newton polygon of the equation.
机译:本文考虑了复域中非Kowalevskian型线性偏微分方程的Cauchy问题。结果表明,如果柯西数据是适当阶数的全部函数,则该问题具有形式可加的形式化解。整个函数的可容许阶数的精确界限以等式的牛顿多边形描述。

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