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Download Galois Theory of Difference Equations (Lecture Notes in Mathematics) djvu

Download Galois Theory of Difference Equations (Lecture Notes in Mathematics) djvu

by Michael F. Singer,Marius van der Put

Author: Michael F. Singer,Marius van der Put
Subcategory: Mathematics
Language: English
Publisher: Springer; 1997 edition (October 29, 1997)
Pages: 188 pages
Category: Math and Science
Rating: 4.1
Other formats: azw doc rtf txt

This book is an introduction to the algebraic, algorithmic and analytic aspects of the Galois theory of homogeneous linear differential equations

This book is an introduction to the algebraic, algorithmic and analytic aspects of the Galois theory of homogeneous linear differential equations. Although the Galois theory has its origins in the 19th Century and was put on a firm footing by Kolchin in the middle of the 20th Century, it has experienced a burst of activity in the last 30 years. In this book we present many of the recent results and new approaches to this classical field.

Galois Theory of Difference Equations (Springer Lecture Notes in Mathematics, 1666). Marius Van Der Put, Michael F. Singer

Galois Theory of Difference Equations (Springer Lecture Notes in Mathematics, 1666). Singer, Download (djvu, . 6 Mb) Donate Read.

Marius van der Put Michael F. Singer. Galois Theory of Difference Equations. Marius van der Put Department of Mathematics University of Groningen . Box NL-9700 AV Groningen, The Netherlands e-mail: . an. Michael F. Singer Department of Mathematics North Carolina State University Box 8205, Raleigh, . 27695-8205, USA e-mail: singer. Put, Marius van der: Galois theory of difference equations, Marius van der Put ; Michael F.

This book lays the algebraic foundations of a Galois theory of linear difference equations and shows its relationship to the analytic problem of finding meromorphic .

This book lays the algebraic foundations of a Galois theory of linear difference equations and shows its relationship to the analytic problem of finding meromorphic functions asymptotic to formal solutions of difference equations.

Автор: Van der Put Marius, Singer Michael F. Название: Galois Theory of Linear Differential Equations ISBN . This volume will become a standard reference for all mathematicians in this area of mathematics, including graduate students.

This volume will become a standard reference for all mathematicians in this area of mathematics, including graduate students.

van der Put, Marius; Singer, Michael F. (2003), Galois theory of linear differential equations, Grundlehren der Mathematischen Wissenschaften, 328, Berlin, New York: Springer-Verlag, ISBN 978-3-540-44228-8, MR 1960772. php?title Differential Galois theory&oldid 917523088".

Galois' Theory of Algebraic Equations Galois' Theory of Algebraic Equations Jean-PierreTignol Universite .

Galois' Theory of Algebraic Equations Galois' Theory of Algebraic Equations Jean-PierreTignol Universite Catholique. Galois theory of algebraic equations. Classification Theory (Lecture notes in mathematics). Invariant theory (Lecture notes in mathematics ; 585). Coding Theory (Lecture Notes in Mathematics). Inverse Galois theory (Springer 2002). Report "Galois Theory of Difference Equations (Springer Lecture Notes in Mathematics, 1666)"

Galois Theory of Difference Equations (Springer Lecture Notes in Mathematics, 1666). Singer, . 6 Mb. Géométrie Analytique Rigide et Applications. Jean Fresnel, Marius van der Put. Category: Mathematics. 1 Mb. Category: Mathematics, Algebra, Differential algebra. 7 Mb. Galois Theory of Linear Differential Equations. 9 Mb.

Galois Theory of Linear Dierential Equations

Galois Theory of Linear Dierential Equations. Marius van der Put. Department of Mathematics University of Groningen . Box 800 9700 AV Groningen The Netherlands. Singer Department of Mathematics North Carolina State University Box 8205 Raleigh, . 27695-8205 USA July 2002. Although the Galois theory has its origins in the 19th Century and was put on a rm footing by Kolchin in the middle of the 20th Century, it has experienced a burst of activity in the last 30 years. In this book we present many of the recent results and new approaches to this classical eld.

This book lays the algebraic foundations of a Galois theory of linear difference equations and shows its relationship to the analytic problem of finding meromorphic functions asymptotic to formal solutions of difference equations. Classically, this latter question was attacked by Birkhoff and Tritzinsky and the present work corrects and greatly generalizes their contributions. In addition results are presented concerning the inverse problem in Galois theory, effective computation of Galois groups, algebraic properties of sequences, phenomena in positive characteristics, and q-difference equations. The book is aimed at advanced graduate researchers and researchers.