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Classical Banach Spaces I and II. Sequence Spaces. Function Spaces

Format Post in Mathematics BY J. Lindenstrauss, L. Tzafriri

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Classical Banach Spaces I and II. Sequence Spaces. Function Spaces J. Lindenstrauss, L. Tzafriri is available to download

Classical Banach Spaces I and II.Classical Banach Spaces I ... Textbook Sequence Spaces. Function Spaces
J. Lindenstrauss, L. Tzafriri
Type: eBook
Released: 1996
Publisher: Springer
Page Count: 449
Format: djvu
Language: English
ISBN-10: 3540606289
ISBN-13: 9783540606284
From the reviews: "... the book is written in the best tradition of the beautiful series in which it appears. The material it presents is hard to find in other books. For people working in the structure theory of Banach spaces it will be most valuable as a source of references and inspiration. For those who wish to learn the subject the book deserves a warm welcome too." Mededelingen van het Wiskundig Genootschap "... The geometry of Banach lattices is a rich, beautiful, ... and rewarding subject. The proof is in the reading and perusing of the masterpiece." Zentralblatt für Mathematik About the Author Biography of Joram Lindenstrauss Joram Lindenstrauss was born in Tel Aviv on October 28, 1936. He studied at the Hebrew University in Jerusalem, where he received his doctoral degree in 1962. He has been on the faculty of this institution ever since 1965. Lindenstrauss works in various areas of functional analysis and geometry. Besides structure theory of Banach spaces, which is the subject of this book, he has contributed prominently to the theory of convex sets in finite and infinite dimensions and to geometric nonlinear functional analysis. Biography of Lior Tzafriri Lior Tzafriri was born in Bucharest on May 9, 1936. He began his studies in Romania but completed them only in Jerusalem after emigrating to Israel in 1961. He received his doctoral degree from the Hebrew University in Jerusalem in 1966 and has been on the faculty of this institution ever since 1970. Tzafriri's work reaches into various areas of functional analysis. Besides his influential work on the geometry of Banach spaces, he has made important contributions to operator theory and to problems in harmonic analysis.

Classical Banach Spaces I and II. Sequence Spaces. Function Spaces

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