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Existence of solutions of first-order differential equations via a fixed point theorem for discontinuous operators

机译:间断算子不动点定理的一阶微分方程解的存在性

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摘要

We use a recent Schauder-type result for discontinuous operators in order to look for solutions for first-order differential equations subject to initial functional conditions. We show how this abstract fixed-point result allows us to consider a nonlinearity which can be strongly discontinuous. Some examples of applications and comparison with recent literature are included.
机译:我们对不连续算子使用最近的Schauder型结果,以便寻找受初始函数条件影响的一阶微分方程的解。我们展示了这个抽象的定点结果如何使我们考虑可能强烈不连续的非线性。包括一些应用实例以及与最新文献的比较。

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