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Titlebook: Advances in Nonlinear Analysis via the Concept of Measure of Noncompactness; Józef Bana?,Mohamed Jleli,Calogero Vetro Book 2017 Springer N

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發(fā)表于 2025-3-21 19:09:11 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
期刊全稱(chēng)Advances in Nonlinear Analysis via the Concept of Measure of Noncompactness
影響因子2023Józef Bana?,Mohamed Jleli,Calogero Vetro
視頻videohttp://file.papertrans.cn/150/149210/149210.mp4
發(fā)行地址Presents a survey of results concerning classical measures of noncompactness and their role in fixed-point theory and operator theory.Discusses the applications to the solvability of nonlinear integra
圖書(shū)封面Titlebook: Advances in Nonlinear Analysis via the Concept of Measure of Noncompactness;  Józef Bana?,Mohamed Jleli,Calogero Vetro Book 2017 Springer N
影響因子.This book offers a comprehensive treatment of the theory of measures of noncompactness. It discusses various applications of the theory of measures of noncompactness, in particular, by addressing the results and methods of fixed-point theory. The concept of a measure of noncompactness is very useful for the mathematical community working in nonlinear analysis. Both these theories are especially useful in investigations connected with differential equations, integral equations, functional integral equations and optimization theory. Thus, one of the book’s central goals is to collect and present sufficient conditions for the solvability of such equations. The results are established in miscellaneous function spaces, and particular attention is paid to fractional calculus..
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: ,econstruction of?,ary ,istories ,oofined and continuous on the real half-axis and tempered by a given function. Moreover, we show the applicability of those measures of noncompactness in the theory of nonlinear functional integral equations.
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Gene Order and Phylogenetic Informationscription of the methods, we use them to investigate the topological structure of solution sets for some fractional equations. Our assumptions and proofs are expressed in terms of the Kuratowski measure of noncompactness.
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Measures of Noncompactness in the Space of Continuous and Bounded Functions Defined on the Real HalOverview:
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