An edition of Introduction to the algebraic theory of invariants of differential equations (1988)

Introduction to the algebraic theory of invariants of differential equations

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Cover of: Introduction to the algebraic theory of invariants of differential equations by Konstantin Sergeevich Sibirskiĭ, Konstantin Sergeevich Sibirskiĭ
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Last edited by MARC Bot
July 1, 2019 | History
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An edition of Introduction to the algebraic theory of invariants of differential equations (1988)

Introduction to the algebraic theory of invariants of differential equations

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Publish Date
Publisher
Manchester University Press, Distributed exclusively in the United States and Canada by St. Martin's Press
Language
English
Pages
169

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Previews available in: English

Subjects

Differential invariants

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Edition Availability
Cover of: Introduction to the algebraic theory of invariants of differential equations
Introduction to the algebraic theory of invariants of differential equations
1988, Manchester University Press, Distributed exclusively in the United States and Canada by St. Martin's Press
in English
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Book Details

Edition Notes

Bibliography: p. 159-167.
Translation of: Vvedenie v algebraicheskui͡u︡ teorii͡u︡ invariantov different͡s︡ialʹnykh uravneniĭ.
Includes index.

Published in
Manchester, New York, New York
Series
Nonlinear science : theory and applications, Nonlinear science.

Classifications

Dewey Decimal Class
515.3
Library of Congress
QA381 .S4913 1988

The Physical Object

Pagination
vi, 169 p. :
Number of pages
169

ID Numbers

Open Library
OL2046034M
Internet Archive
introductiontoal00sibi
ISBN 10
0719026695
LCCN
88023124
OCLC/WorldCat
18351148
Goodreads
1057659

Source records

Internet Archive item record
Internet Archive item record
Library of Congress MARC record
Promise Item
marc_columbia MARC record

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History

Download catalog record: RDF / JSON
July 1, 2019 Edited by MARC Bot import existing book
December 4, 2010 Edited by Open Library Bot Added subjects from MARC records.
December 10, 2009 Created by WorkBot add works page