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Existence Results for Integral Equations and Boundary Value Problems via Fixed Point Theorems for Generalized F-Contractions in b-Metric-Like Spaces

机译:积分方程和边值问题的存在结果通过B-Conric样空间中的广义F凹陷的定性定理和边界值问题

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摘要

In this paper, we introduce some new classes of generalized F-contractions and we establish certain fixed point results for such mappings in the setting of b-metric-like spaces. Some examples will illustrate the results and the corresponding computer simulations are suggestive from the output point of view. A second purpose of the paper is to apply the abstract results in the study of the existence of a solution for an integral equation problem and for a boundary value problem related to a real life mathematical model, namely, the problem of conversion of solar energy to electrical energy. Our study is concluded with an open problem, related to an integrodifferential equation arising in the study of electrical and electronics circuit analysis.
机译:在本文中,我们介绍了一些新的广义F凹陷类,并且在B-Conric样空间的设置中建立了某些固定点导致此类映射。 一些示例将说明结果,并且相应的计算机模拟来自输出的视图。 本文的第二个目的是应用摘要在研究积分方程问题的解决方案的研究中,以及与现实生活数学模型相关的边值问题,即太阳能转换为的问题 电能。 我们的研究结束了一个开放的问题,与电气和电子电路分析研究中产生的积分分配方程相关。

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