Nigel J. Kalton Selecta: Volume 2Fritz Gesztesy, Gilles Godefroy, Loukas Grafakos, Igor Verbitsky This is the second part of a two volume anthology comprising a selection of 49 articles that illustrate the depth, breadth and scope of Nigel Kalton’s research. Each article is accompanied by comments from an expert on the respective topic, which serves to situate the article in its proper context, to successfully link past, present and hopefully future developments of the theory and to help readers grasp the extent of Kalton’s accomplishments. Kalton’s work represents a bridge to the mathematics of tomorrow, and this book will help readers to cross it. Nigel Kalton (1946-2010) was an extraordinary mathematician who made major contributions to an amazingly diverse range of fields over the course of his career. |
Contents
Part II Geometry and Banach Spaces | 132 |
Part III Interpolation Theory | 504 |
Part IV Probability and Banach Spaces | 706 |
Other editions - View all
Nigel J. Kalton Selecta, Volume 2 Fritz Gesztesy,Gilles Godefroy,Loukas Grafakos,Igor Verbitsky No preview available - 2018 |
Nigel J. Kalton Selecta: Volume 2 Fritz Gesztesy,Gilles Godefroy,Loukas Grafakos,Igor Verbitsky No preview available - 2016 |
Common terms and phrases
Amer analysis applications approximation assume ball Banach space bases basis bounded closed commutator compact complex complex interpolation condition consider constant construction contains continuous converges convex Corollary corresponding cotype decoupling defined definition denote differentiation distance element equivalent estimate example exists extend fact finite follows give given greedy Hence Hilbert space holds homeomorphic implies independent inequality interpolation introduced isometric isomorphic known Köthe function space lattice Lemma linear Lipschitz M-ideal Math Mathematics measure method N. J. Kalton natural Nigel norm obtain operators pair particular positive problem Proof Proposition proved quasi-Banach space question quotient Remark satisfies separable sequence structure subset subspace Suppose Theorem theory twisted sum unconditional uniform uniformly University valued