Weight theory for integral transforms on spaces of homogenous type

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Last edited by MARC Bot
July 12, 2024 | History

Weight theory for integral transforms on spaces of homogenous type

  • 1 Want to read

This volume gives an account of the current state of weight theory for integral operators, such as maximal functions, Riesz potential, singular integrals and their generalization in Lorentz and Orlicz spaces. Starting with the crucial concept of a space of homogeneous type, it continues with general criteria for the boundedness of the integral operators considered, then address special settings and applications to classical operators in Euclidean spaces.

Publish Date
Language
English
Pages
410

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Edition Availability
Cover of: Weight theory for integral transforms on spaces of homogenous type
Weight theory for integral transforms on spaces of homogenous type
1998, Longman, CRC Press, Chapman and Hall/CRC
in English
Cover of: Weight theory for integral transforms on spaces of homogenous type
Weight theory for integral transforms on spaces of homogenous type
1997, Addison Wesley Longman
in English
Cover of: Weight Theory for Integral Transforms on Spaces of Homogeneous Type (Chapman and Hall /Crc Monographs and Surveys in Pure and Applied Mathematics)

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Book Details


Edition Notes

Includes bibliographical references and index.

Published in
Harlow, Essex
Series
Pitman monographs and surveys in pure and applied mathematics -- 92

Classifications

Dewey Decimal Class
515/.73
Library of Congress
QA403.5 .W46 1997, QA403.5.W46 1997, QA403.5 .W46 1998

The Physical Object

Pagination
xii, 410 p.
Number of pages
410

ID Numbers

Open Library
OL21743192M
ISBN 10
0582302951
LCCN
96031180
OCLC/WorldCat
35243445
Goodreads
4599263

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History

Download catalog record: RDF / JSON / OPDS | Wikipedia citation
July 12, 2024 Edited by MARC Bot import existing book
March 15, 2023 Edited by ImportBot import existing book
September 25, 2022 Edited by Kaustubh Chakraborty //covers.openlibrary.org/b/id/12916731-S.jpg
September 25, 2022 Edited by Kaustubh Chakraborty Added description
November 3, 2008 Created by ImportBot Imported from University of Toronto MARC record