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One Initial Boundary-Value Problem for Integro-Differential Equation of the Second Order With Power Nonlinearity

机译:电力非线性二阶截面微分方程的一个初始边值问题

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In the Sobolev space W ~(∞)_(2) (?_(+)) we investigate one initial boundary-value problem for integro-differential equation of the second order with power nonlinearity on a semi-axis. Assuming that summary-difference even kernel serves for the considered kernel as minorant in the sense of M. A. Krasnosel’skii, we prove the existence of a nonnegative (nontrivial) solution in the Sobolev space W ~(∞)_(2) (?_(+)). We also calculate the limits of constructed solution at infinity.
机译:在SoboLev空间W〜(∞)_(2)(?_(+))我们调查一个初始边界值问题,用于在半轴上的电源非线性的二阶差分方程。 假设摘要差异甚至内核为Ma Krasnosel'skii的意义上考虑的内核为少数人服务,我们证明了在SoboLev空间中的非负(非学生)解决方案W〜(∞)_(2)(?_ (+))。 我们还计算了无限远的构建解决方案的限制。

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