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Boundedness of solutions for a second order differential equation with causal operators

机译:具有因果算子的二阶微分方程解的有界性

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摘要

This paper deals with the asymptotic behavior of solutions to the second order functional differential equation X +(Lx)+ grad F (x) = f (t),(0.1) on the half-axis R_+ = [0,∞), with special concern on the boundedness of its solutions. Condition are provided on the data, such that all the solutions of (0.1) are defined on the whole R_+, together with their first derivatives. The basic local existence result is available in [4].
机译:本文讨论了半轴R_ + = [0,∞)上二阶泛函微分方程X +(Lx)+ grad F(x)= f(t),(0.1)的解的渐近行为,特别关注其解决方案的局限性。在数据上提供了条件,以便在整个R_ +上定义(0.1)的所有解以及它们的一阶导数。基本的局部存在结果在[4]中可用。

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