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Ordinary differential equations : principles and applications

Author: A K Nandakumaran; P S Datti; Raju K George
Publisher: Cambridge ; New York, NY : Cambridge University Press, 2017. ©2017
Series: Cambridge - IISc series.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
Written in a clear, logical and concise manner, this comprehensive resource allows students to quickly understand the key principles, techniques and applications of ordinary differential equations. Important topics including first and second order linear equations, initial value problems and qualitative theory are presented in separate chapters. The concepts of two point boundary value problems, physical models and
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Genre/Form: Electronic books
Additional Physical Format: Print version:
Nandakumaran, A. K.
Ordinary differential equations.
Cambridge ; New York, NY : Cambridge University Press, 2017
(DLC) 2017022841
(OCoLC)988749599
Material Type: Document, Internet resource
Document Type: Book, Computer File, Internet Resource
All Authors / Contributors: A K Nandakumaran; P S Datti; Raju K George
ISBN: 9781108236843 1108236847
OCLC Number: 1018194256
Description: 1 online resource (xviii, 328 pages) : illustrations.
Contents: Introduction and examples: physical models --
Preliminaries --
First and second order linear equations --
General theory of initial value problems --
Linear systems and qualitative analysis --
Series solutions: Frobenius theory --
Regular Sturm-Liouville theory --
Qualitative theory --
Two point boundary value problems --
First order partial differential equations: method of characteristics.
Series Title: Cambridge - IISc series.
Responsibility: A.K. Nandakumaran, P.S. Datti, Raju K. George.

Abstract:

A useful guide explaining principles of ordinary differential equations with focus on real-life applications. It offers detailed discussion on first and second order linear equations, qualitative  Read more...

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'The articles in the book are neatly presented, ... written in academic style with long lists of references at the end.' David Hopkins, The Mathematical Gazette 'The articles in the book are neatly Read more...

 
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