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首页> 外文期刊>Opuscula Mathematica >On Gevrey orders of formal power series solutions to the third and fifth Painlev?? equations near infinity
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On Gevrey orders of formal power series solutions to the third and fifth Painlev?? equations near infinity

机译:关于Gevrey定律的第三个和第五个Painlev的幂级数解的阶?无穷大附近的方程

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The question under consideration is Gevrey summability of formal power series solutions to the third and fifth Painlev?? equations near infinity. We consider the fifth Painlev?? equation in two cases: when (lphaetagammadelta eq 0) and when (lphaetagamma eq 0), (delta =0) and the third Painlev?? equation when all the parameters of the equation are not equal to zero. In the paper we prove Gevrey summability of the formal solutions to the fifth Painlev?? equation and to the third Painlev?? equation, respectively.
机译:正在考虑的问题是第三和第五个Painlev的正规幂级数解的Gevrey可加性?方程接近无穷大。我们考虑第五Painlev?方程在两种情况下:何时( alpha beta gamma delta neq 0 )和何时( alpha beta gamma neq 0 ),( delta = 0 )和第三个Painlev? ?当方程的所有参数都不等于零时。在本文中,我们证明了第五个Painlev形式解的Gevrey可加性?等式和第三个Painlev?等式。

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