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Titlebook: Linear Functional Analysis; Bryan P. Rynne,Martin A. Youngson Textbook 2008Latest edition Springer-Verlag London 2008 Analysis.Hilbert spa

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书目名称Linear Functional Analysis
编辑Bryan P. Rynne,Martin A. Youngson
视频video
丛书名称Springer Undergraduate Mathematics Series
图书封面Titlebook: Linear Functional Analysis;  Bryan P. Rynne,Martin A. Youngson Textbook 2008Latest edition Springer-Verlag London 2008 Analysis.Hilbert spa
描述This book provides an introduction to the ideas and methods of linear fu- tional analysis at a level appropriate to the ?nal year of an undergraduate course at a British university. The prerequisites for reading it are a standard undergraduate knowledge of linear algebra and real analysis (including the t- ory of metric spaces). Part of the development of functional analysis can be traced to attempts to ?nd a suitable framework in which to discuss di?erential and integral equations. Often, the appropriate setting turned out to be a vector space of real or complex-valued functions de?ned on some set. In general, such a v- tor space is in?nite-dimensional. This leads to di?culties in that, although many of the elementary properties of ?nite-dimensional vector spaces hold in in?nite-dimensional vector spaces, many others do not. For example, in general in?nite-dimensionalvectorspacesthereisnoframeworkinwhichtomakesense of analytic concepts such as convergence and continuity. Nevertheless, on the spaces of most interest to us there is often a norm (which extends the idea of the length of a vector to a somewhat more abstract setting). Since a norm on a vector space gives rise to a metri
出版日期Textbook 2008Latest edition
关键词Analysis; Hilbert space; Linear Algebra; Operator Theory; calculus; differential equation; functional anal
版次2
doihttps://doi.org/10.1007/978-1-84800-005-6
isbn_softcover978-1-84800-004-9
isbn_ebook978-1-84800-005-6Series ISSN 1615-2085 Series E-ISSN 2197-4144
issn_series 1615-2085
copyrightSpringer-Verlag London 2008
The information of publication is updating

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Textbook 2008Latest editioncourse at a British university. The prerequisites for reading it are a standard undergraduate knowledge of linear algebra and real analysis (including the t- ory of metric spaces). Part of the development of functional analysis can be traced to attempts to ?nd a suitable framework in which to discus
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Linear Operators, over the same scalar field. Since normed vector spaces have a metric associated with the norm, and continuous functions between metric spaces are in general more important than functions which are not continuous, the important maps between normed vector spaces will be the ..
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,Duality and the Hahn—Banach Theorem,al properties of dual spaces, and also of second dual spaces. We conclude the chapter by considering “projection operators” and “weak convergence” of sequences — these topics have many uses, and rely on some of the results established earlier in the chapter.
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