
Stability of Differential Equations with Aftereffect
CRC Press
1st Edition
Will be published approx. on 3. October 2002
Book
Hardback
240 pages
978-0-415-26957-5 (ISBN)
Description
Stability of Differential Equations with Aftereffect presents stability theory for differential equations concentrating on functional differential equations with delay, integro-differential equations, and related topics. The authors provide background material on the modern theory of functional differential equations and introduce some new flexible methods for investigating the asymptotic behaviour of solutions to a range of equations. The treatment also includes some results from the authors' research group based at Perm and provides a useful reference text for graduates and researchers working in mathematical and engineering science.
Reviews / Votes
"The present monograph is an outcome of serious research spread over a few decades. The presentation is very lucid and readers can easily understand the material presented in this monograph. It is the reviewer's opinion that this monograph is a good resource for specialists as well as beginners in this fascinating field."-Mathematical Reviews, Issue 2004f
More details
Series
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
Professional and scholarly
Dimensions
Height: 254 mm
Width: 178 mm
Weight
574 gr
ISBN-13
978-0-415-26957-5 (9780415269575)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

N.V. Azbelev | P.M. Simonov
Stability of Differential Equations with Aftereffect
E-Book
10/2002
CRC Press
€251.99
Available for download

N.V. Azbelev | P.M. Simonov
Stability of Differential Equations with Aftereffect
E-Book
10/2002
1st Edition
CRC Press
€251.99
Available for download
Persons
N.V. Azbelev, P.M. Simonov
Content
Functional Differential Equations. Linear Analysis of D-Stability. Cauchy Matrix and Stability Condition. Bohl-Perron Type Theorems. Nonlinear Systems.