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Representation and approximation for the solutions of second order differential equations with unbounded operator coefficients in Hilbert space

机译:Hilbert空间中具有无穷算子系数的二阶微分方程解的表示和逼近

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摘要

The present paper deals with abstract second order differential eqautions in both elliptic and hyperbolic cases. Our aim is to get some explicit representations and approximations of the solutions which are suitable for algorithmic processing. Error estimates are given which show that the accuracy of the approximate solution automatically depends on the regularity of the initial data.
机译:本文讨论了椭圆和双曲情况下的抽象二阶微分方程。我们的目标是获得适合算法处理的解决方案的一些显式表示和近似。给出的误差估计值表明近似解的准确性自动取决于初始数据的规律性。

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