Showing 1-20 of 107
Books on Mathematics > Transformations
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1.
By
Wojciech Banaszczyk
[Paperback 1991]
2,450
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The Pontryagin-van Kampen duality theorem and the Bochner theorem on positive-definite functions are known to be true for certain abelian topological groups that are not locally compact. The book sets out to present in a systematic way the existing material. It is based on the original notion of a nuclear... more
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2.
By
Karl G Grosse Erdmann ,
Grosse Erdmann
[Paperback 1998]
3,063
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This book presents the first comprehensive treatment of the blocking technique which consists in transforming norms in section form into norms in block form, and vice versa. Such norms appear throughout analysis. The blocking technique is a powerful, yet elementary, tool whose usefulnes is demonstrated in the book. In particular,... more
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3.
By
C Kubrusly ,
Carlos S Kubrusly
[Hardcover 1997]
5,236
3,770
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4.
By
Pei Kee Lin
[Hardcover 2003]
7,486
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This monograph is devoted to the study of K the Bochner function spaces, an active area of research at the intersection of Banach space theory, harmonic analysis, probability, and operator theory. A number of significant results---many scattered throughout the literature---are distilled and presented here, giving readers a comprehensive view of... more
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5.
By
Wodzimierz Odyniec ,
Wlodzimierz Odyniec ,
Grzegorz Lewicki
[Paperback 1990]
2,450
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6.
By
Peter G Casazza ,
Thaddeus J Shura ,
J Baker
[Paperback 1989]
3,676
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7.
By
J Van Mill ,
Jan Van Mill
[Hardcover 2001]
9,454
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In this book we study function spaces of low Borel complexity. Techniques from general topology, infinite-dimensional topology, functional analysis and descriptive set theory are primarily used for the study of these spaces. The mix of methods from several disciplines makes the subject particularly interesting. Among other things, a complete and... more
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8.
By
Sorin Dragomir ,
Sorin Dragmoir ,
Liuiu Ornea
[Hardcover 1997]
9,733
7,008
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9.
By
Victor W Bryant
[Paperback 1985]
1,759
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Here is an introductory text on metric spaces that is the first to be written for students who are as interested in the applications as in the theory. Knowledge of metric spaces is fundamental to understanding numerical methods (for example for solving differential equations) as well as analysis, yet most... more
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10.
By
Richard Bellman
[Paperback 2008]
627
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Suitable for advanced undergraduates and graduate students, this text introduces the stability theory and asymptotic behavior of solutions of linear and nonlinear differential equations. 1953 edition.... more
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11.
By
N Bourbaki ,
H G Eggleston ,
S Madan
[Paperback 1998]
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This is a softcover reprint of the English translation of 1987 of the second edition of Bourbaki's Espaces Vectoriels Topologiques (1981). This [second edition] is a brand new book and completely supersedes the original version of nearly 30 years ago. But a lot of the material has been rearranged, rewritten,... more
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12.
By
David W Cohen ,
D W Cohen
[Hardcover 1989]
5,988
4,312
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13.
By
Fernando Albiac ,
Nigel J Kalton
[Paperback 2010]
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This book emphasizes the isomorphic theory of Banach spaces and techniques using the unifying viewpoint of basic sequences. Its aim is to provide the reader with the necessary technical tools and background to reach the frontiers of research without the introduction of too many extraneous concepts. Detailed and accessible proofs... more
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14.
By
Shanzhen Lu
[Hardcover 1995]
4,720
3,870
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15.
By
Joram Lindenstrauss ,
Vitali D Milman
[Paperback 1988]
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16.
By
Ralph E Showalter
[Paperback 2010]
742
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This graduate-level text opens with an elementary presentation of Hilbert space theory sufficient for understanding the rest of the book. Additional topics include boundary value problems, evolution equations, optimization, and approximation.1979 edition.... more
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17.
By
Lawrence Narici ,
Edward Beckenstein
[Hardcover 2010, 2nd Edition]
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Tracing the development of various theorems from their earliest beginnings to present day and providing historical notes to place the results in context, the authors also chronicle the lives of key mathematicians, including Stefan Banach and Eduard Helly.... more
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18.
By
J R Giles
[Paperback 2000]
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This text is ideal for a basic course in functional analysis for senior undergraduate and beginning postgraduate students. John Giles provides insight into basic abstract analysis, which is now the contextual language of much modern mathematics. Although... more
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19.
By
Robert R Phelps ,
R R Phelps ,
Martin Jager
[Paperback 2001, 2nd Edition]
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20.
By
Jian Ke Lu
[Hardcover 1993]
Available.