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Difference Algebra by Alexander Levin Hardcover | Indigo Chapters
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Difference Algebra by Alexander Levin Hardcover | Indigo Chapters - new book

ISBN: 9781402069468

Difference algebra grew out of the study of algebraic difference equations with coefficients from functional fields. The first stage of this development of the theory is associated with i… More...

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Difference Algebra - Levin, Alexander
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Levin, Alexander:

Difference Algebra - hardcover

2008, ISBN: 1402069464

2008 Gebundene Ausgabe Algebra, Algebraicdifferenceequation; Algebraicstructure; Differencefieldextension; Differencemodule; Differencepolynomial; Differencering; differencekernel; ring… More...

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Levin, Alexander:
Difference Algebra (Algebra and Applications, 8) - hardcover

ISBN: 9781402069468

hardcover. Good. Access codes and supplements are not guaranteed with used items. May be an ex-library book., 2.5

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ALEXANDER LEVIN,:
DIFFERENCE ALGEBRA (ALGEBRA AND APPLICATIONS) - hardcover

2008, ISBN: 9781402069468

Springer, 2008. 1st. Hardcover. New/New., Springer, 2008, 6

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Alexander Levin:
Difference Algebra - hardcover

ISBN: 9781402069468

Springer , pp. 536 . Hardback. New., Springer, 6

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Difference Algebra by Alexander Levin Hardcover | Indigo Chapters
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ISBN:

9781402069468


Difference algebra grew out of the study of algebraic difference equations with coefficients from functional fields. The first stage of this development of the theory is associated with its founder, J.F. Ritt (1893-1951), and R. Cohn, whose book Difference Algebra (1965) remained the only fundamental monograph on the subject for many years. Nowadays, difference algebra has overgrown the frame of the theory of ordinary algebraic difference equations and appears as a rich theory with applications to the study of equations in finite differences, functional equations, differential equations with delay, algebraic structures with operators, group and semigroup rings. The monograph is intended for graduate students and researchers in difference and differential algebra, commutative algebra, ring theory, and algebraic geometry. The book is self-contained; it requires no prerequisites other than the knowledge of basic algebraic concepts and a mathematical maturity of an advanced undergraduate.

Details of the book - Difference Algebra by Alexander Levin Hardcover | Indigo Chapters


EAN (ISBN-13): 9781402069468
ISBN (ISBN-10): 1402069464
Hardcover
Publishing year: 2008
Publisher: Alexander Levin
519 Pages
Weight: 0,912 kg
Language: eng/Englisch

Book in our database since 2008-04-30T05:59:54+01:00 (London)
Detail page last modified on 2023-11-13T21:31:40+00:00 (London)
ISBN/EAN: 9781402069468

ISBN - alternate spelling:
1-4020-6946-4, 978-1-4020-6946-8
Alternate spelling and related search-keywords:
Book author: levi civita, levin, alexander her, cohn, alexander ring
Book title: algebra, right difference, alexander

Information from Publisher

Author: Alexander Levin
Title: Algebra and Applications; Difference Algebra
Publisher: Springer; Springer Netherland
521 Pages
Publishing year: 2008-04-16
Dordrecht; NL
Language: English
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
Available
XI, 521 p.

BB; Hardcover, Softcover / Mathematik/Arithmetik, Algebra; Algebra; Verstehen; Algebra; Algebraic difference equation; Algebraic structure; Difference field extension; Difference module; Difference polynomial; Difference ring; difference kernel; ring theory; Algebra; Field Theory and Polynomials; Commutative Rings and Algebras; Difference and Functional Equations; Differentialrechnung und -gleichungen; BC

Preliminaries.- Basic Concepts of Difference Algebra.- Difference Modules.- Difference Field Extensions.- Compatibility, Replicability, and Monadicity.- Difference Kernels over Partial Difference Fields. Difference Valuation Rings.- Systems of Algebraic Difference Equations.- Elements of the Difference Galois Theory.
First monograph on difference algebra that covers partial algebraic structures, and the only monograph on the subject published in the last forty years Contains new ideas and technique (such as construction of Gröbner bases with respect to several orderings and the concepts of multivariable dimension polynomials) that can be efficiently applied in various areas of algebra and algebraic geometry Contains an important application of the algebraic technique to the study of the A. Einstein's concept of strength of systems of difference equations of mathematical physics

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