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An F-space Sampler N. J. Kalton

An F-space Sampler By N. J. Kalton

An F-space Sampler by N. J. Kalton


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Summary

This book presents a theory motivated by the spaces LP, 0 p < l. These spaces are not locally convex, so the methods usually encountered in linear analysis (particularly the Hahn-Banach theorem) do not apply here.

An F-space Sampler Summary

An F-space Sampler by N. J. Kalton

This book presents a theory motivated by the spaces LP, 0 p < l. These spaces are not locally convex, so the methods usually encountered in linear analysis (particularly the Hahn-Banach theorem) do not apply here. Questions about the size of the dual space are especially important in the non-locally convex setting, and are a central theme. Several of the classical problems in the area have been settled in the last decade, and a number of their solutions are presented here. The book begins with concrete examples (lp, LP, L0, HP) before going on to general results and important counterexamples. An F-space sampler will be of interest to research mathematicians and graduate students in functional analysis.

Table of Contents

1. Preliminaries; 2. Some of the classic results; 3. Hardy spaces; 4. The Hahn-Banach extension property; 5. Three space problems; 6. Lifting Theorems; 7. Transitive spaces and small operators; 8. Operators between LP spaces; 9. Compact convex sets with no extreme points; 10. Notes on other directions of research.

Additional information

NLS9780521275859
9780521275859
0521275857
An F-space Sampler by N. J. Kalton
New
Paperback
Cambridge University Press
1984-09-27
256
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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