Titlebook: Evolutionary Equations; Picard‘s Theorem for Christian Seifert,Sascha Trostorff,Marcus Waurick Book‘‘‘‘‘‘‘‘ 2022 The Editor(s) (if applicab

露天历史剧

Maximal Regularity,in question and the right-hand side . in order to obtain .. If ., . is the optimal regularity one could hope for. However, one cannot expect . to be as regular since . is simply not closed in general. Hence, in all the cases where . is . closed, the desired regularity property does not hold for .. H

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Non-Autonomous Evolutionary Equations,law operator .(..), which is invariant under translations in time, by an operator of the form . where both . and . are bounded linear operators in .. Thus, it is the aim in the following to provide criteria on . and . under which the operator . is closable with continuous invertible closure in .. In

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978-3-030-89399-6The Editor(s) (if applicable) and The Author(s) 2022

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Evolutionary Equations978-3-030-89397-2Series ISSN 0255-0156 Series E-ISSN 2296-4878

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Shayan Poursoltan,Frank Neumannbehind the theory and will also aim to provide some background on the main concept in the manuscript: the notion of so-called . dating back to Picard in the seminal paper (Picard, Math. Methods Appl. Sci. ., 1768–1803 (2009)); see also (Picard and McGhee, ., Chapter 6, vol. 55. Expositions in Mathem

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Algorithms for Intelligent Systemsl variable in our applications. As we want to deal with Hilbert space-valued functions, we start by introducing the concept of Bochner–Lebesgue spaces, which generalises the classical scalar-valued ..-spaces to the Banach space-valued case.

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