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On k-summability of formal solutions to the Cauchy problems for some linear q-difference-differential equations

机译:关于一些线性Q差分方程的Cauchy问题的正式解决方案的K-超长

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摘要

We consider the Cauchy problem for linear q-difference-differential equations which are q-analogs of linear partial differential equations. In this paper, we give a necessary and sufficient condition for the k-summability of their formal solutions, though they were treated in the category of the theory of q-Borel summability in many previous works. Moreover, we see that the condition is different from a q-analog of the one for corresponding partial differential equations.
机译:我们考虑了线性Q差分 - 微分方程的Cauchy问题,其是线性偏微分方程的Q类似物。 在本文中,我们为其正式解决方案的K-Labliab提供了必要和充分的条件,尽管它们在Q-Borel比较理论的类别中得到了许多以前的作品。 此外,我们看到该条件与用于相应的局部微分方程的Q-模拟不同。

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