Local analytic classification of q-difference equations

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Local analytic classification of q-difference ...
J.-P Ramis
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December 7, 2022 | History

Local analytic classification of q-difference equations

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We essentially achieve Birkhoff's program for q-difference equations by giving three different descriptions of the moduli space of isoformal analytic classes. This involves an extension of Birkhoff-Guenther normal forms, q-analogues of the so-called Birkhoff-Malgrange--Sibuya theorems and a new theory of summation. The results were announced in various seminars and conferences between 2004 and 2006.

Publish Date
Language
English
Pages
151

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Edition Availability
Cover of: Local analytic classification of q-difference equations
Local analytic classification of q-difference equations
2013, Société mathématique de France
in English

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Book Details


Table of Contents

Introduction
Some general nonsense
The affine space of isoformal analytic classes
The q-analogs of Birkhoff-Malgrange-Sibuya theorems
Summation and asymptotic theory
Geometry of the space of classes
Examples of the Stokes phenomenon
Classification of isograded filtered difference modules.

Edition Notes

Includes bibliographical references (pages 139-143) and indexes.

Text in English; abstract in both English and French.

Published in
Paris
Series
Astérisque -- 355, Astérisque -- 355.
Copyright Date
2013

Classifications

Library of Congress
QA431 .R355 2013

The Physical Object

Pagination
vi, 151 pages
Number of pages
151

ID Numbers

Open Library
OL43023690M
ISBN 10
2856297757
ISBN 13
9782856297759
OCLC/WorldCat
873990565

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