Classical Banach Spaces

Classical Banach spaces I, II  eBooks & eLearning

Posted by insetes at June 12, 2021
Classical Banach spaces I, II

Classical Banach spaces I, II By J. Lindenstrauss, L. Tzafriri
1996 | 229 Pages | ISBN: 3540606289 | DJVU | 4 MB

Classical Banach Spaces I and II  eBooks & eLearning

Posted by Free butterfly at July 3, 2016
Classical Banach Spaces I and II

Classical Banach Spaces I and II(Classics in Mathematics) by Joram Lindenstrauss
English | 22 Feb. 1996 | ISBN: 3540606289 | 204 Pages | PDF | 28 MB

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.

Banach Spaces and Descriptive Set Theory: Selected Topics (Repost)  eBooks & eLearning

Posted by step778 at Sept. 13, 2018
Banach Spaces and Descriptive Set Theory: Selected Topics (Repost)

Pandelis Dodos, "Banach Spaces and Descriptive Set Theory: Selected Topics"
2010 | pages: 172 | ISBN: 3642121527 | PDF | 1,1 mb

Isometries on Banach spaces: function spaces  eBooks & eLearning

Posted by insetes at June 12, 2021
Isometries on Banach spaces: function spaces

Isometries on Banach spaces: function spaces By Richard J. Fleming, James E. Jamison
2002 | 196 Pages | ISBN: 1584880406 | PDF | 6 MB
Fréchet Differentiability of Lipschitz Functions and Porous Sets in Banach Spaces

Fréchet Differentiability of Lipschitz Functions and Porous Sets in Banach Spaces By Joram Lindenstrauss, David Preiss, Jaroslav Tier
2012 | 436 Pages | ISBN: 0691153558 | PDF | 2 MB

Banach Spaces of Analytic Functions (Dover Books on Mathematics)  eBooks & eLearning

Posted by Free butterfly at Dec. 25, 2019
Banach Spaces of Analytic Functions (Dover Books on Mathematics)

Banach Spaces of Analytic Functions (Dover Books on Mathematics) by Kenneth Hoffman
ISBN: 0486458741 | 224 pages | PDF | February 27, 2007 | English | 14 Mb

Quasi-Invariant and Pseudo-Differentiable Measures in Banach Spaces (repost)  eBooks & eLearning

Posted by arundhati at March 9, 2014
Quasi-Invariant and Pseudo-Differentiable Measures in Banach Spaces (repost)

Sergey V. Ludkovsky, "Quasi-Invariant and Pseudo-Differentiable Measures in Banach Spaces"
2009 | ISBN-10: 1606927345 | 198 pages | PDF | 3,7 MB

Analysis in Banach Spaces: Volume II: Probabilistic Methods and Operator Theory  eBooks & eLearning

Posted by AvaxGenius at Feb. 14, 2018
Analysis in Banach Spaces: Volume II: Probabilistic Methods and Operator Theory

Analysis in Banach Spaces: Volume II: Probabilistic Methods and Operator Theory by Tuomas Hytönen
English | PDF | 2017 | 630 Pages | ISBN : 3319698079 | 7.78 MB

This second volume of Analysis in Banach Spaces, Probabilistic Methods and Operator Theory, is the successor to Volume I, Martingales and Littlewood-Paley Theory. It presents a thorough study of the fundamental randomisation techniques and the operator-theoretic aspects of the theory.

Spear Operators Between Banach Spaces  eBooks & eLearning

Posted by AvaxGenius at April 16, 2018
Spear Operators Between Banach Spaces

Spear Operators Between Banach Spaces By Vladimir Kadets
English | PDF,EPUB | 2018 | 174 Pages | ISBN : 3319713329 | 5.23 MB

This monograph is devoted to the study of spear operators, that is, bounded linear operators $G$ between Banach spaces $X$ and $Y$ satisfying that for every other bounded linear operator $T:X\longrightarrow Y$ there exists a modulus-one scalar $\omega$ such that$\|G + \omega\,T\|=1+ \|T\|$.

Spear Operators Between Banach Spaces (Repost)  eBooks & eLearning

Posted by AvaxGenius at April 29, 2018
Spear Operators Between Banach Spaces (Repost)

Spear Operators Between Banach Spaces By Vladimir Kadets
English | PDF,EPUB | 2018 | 174 Pages | ISBN : 3319713329 | 5.23 MB

This monograph is devoted to the study of spear operators, that is, bounded linear operators $G$ between Banach spaces $X$ and $Y$ satisfying that for every other bounded linear operator $T:X\longrightarrow Y$ there exists a modulus-one scalar $\omega$ such that$\|G + \omega\,T\|=1+ \|T\|$.