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Almost periodic functions

Author: Harald August Bohr; Harvey Cohn; F Steinhardt
Publisher: Mineola, New York : Dover Publications, 2018. ©2018
Series: Dover books on mathematics.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
"Mathematician Harald Bohr, motivated by questions about which functions could be represented by a Dirichlet series, devised the theory of almost periodic functions during the 1920s. His groundbreaking work influenced many later mathematicians, who extended the theory in new and diverse directions. In this volume, Bohr focuses on an essential aspect of the theory -- the functions of a real variable -- in full detail  Read more...
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Details

Genre/Form: Electronic books
Additional Physical Format: Print version:
Bohr, Harald.
Almost Periodic Functions.
Newburyport : Dover Publications, ©2018
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Harald August Bohr; Harvey Cohn; F Steinhardt
ISBN: 9780486833286 0486833283
OCLC Number: 1048791379
Notes: "This Dover edition, first published in 2018, is an unabridged republication of the work originally published in 1947 by the Chelsea Publishing Company, New York."--Title page verso.
Description: 1 online resource (129 pages)
Series Title: Dover books on mathematics.
Other Titles: Fastperiodische Funktionen.
Responsibility: Harald Bohr ; text translated by Harvey Cohn ; appendixes translated by F. Steinhardt.

Abstract:

"Mathematician Harald Bohr, motivated by questions about which functions could be represented by a Dirichlet series, devised the theory of almost periodic functions during the 1920s. His groundbreaking work influenced many later mathematicians, who extended the theory in new and diverse directions. In this volume, Bohr focuses on an essential aspect of the theory -- the functions of a real variable -- in full detail and with complete proofs. The treatment, which is based on Bohr's lectures, starts with an introduction that leads to discussions of purely periodic functions and their Fourier series. The heart of the book, his exploration of the theory of almost periodic functions, is supplemented by two appendixes that cover generalizations of almost periodic functions and almost periodic functions of a complete variable."--Publisher's website.

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