Titlebook: Banach Space Theory; The Basis for Linear Marián Fabian,Petr Habala,Václav Zizler Textbook 2011 Springer Science+Business Media, LLC 2011 R

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https://doi.org/10.1007/978-3-658-17995-3ples of functional analysis. The rich duality theory of Banach spaces is one of its direct consequences. The second fundamental principle, the Banach open mapping theorem, is studied in the rest of the chapter.

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Handbuch der deutschen Parteienfact, for naturally defined separable Banach spaces, it is usually easy to find their Schauder basis. This notion has proved to be an extremely useful tool in the study of the structure of classical as well as abstract Banach spaces.

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Schauder Bases,fact, for naturally defined separable Banach spaces, it is usually easy to find their Schauder basis. This notion has proved to be an extremely useful tool in the study of the structure of classical as well as abstract Banach spaces.

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Textbook 2011end of each chapter - Provides numerous exercises for practice The text is suitable for graduate courses or for independent study. Prerequisites include basic courses in calculus and linear. Researchers in functional analysis will also benefit for this book as it can serve as a reference book.