The Geometry of Ordinary Variational Equations (English, Olga Krupkova)
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The Geometry of Ordinary Variational Equations by Olga Krupkova is listed under Science & Mathematics on BookBajar. Full details, specifications and reader reviews are below.
Book Details
Publisher
Springer
Language
English
ISBN-13
9783540638322
ISBN-10
3540638326
Author
Olga Krupkova
About the Book
The book provides a comprehensive theory of ODE which come as Euler-Lagrange equations from generally higher-order Lagrangians. Emphasis is laid on applying methods from differential geometry (fibered manifolds and their jet-prolongations) and global analysis (distributions and exterior differential systems). Lagrangian and Hamiltonian dynamics, Hamilton-Jacobi theory, etc., for any Lagrangian system of any order are presented. The key idea - to…
ISBN: 9783540638322
ISBN-13: 9783540638322
ISBN-10: 3540638326
Reader's Guide
What This Book Covers
- ·The main subject matter of The Geometry of Ordinary Variational Equations
- ·Ideas and detail relevant to Science & Mathematics
- ·Context that helps make sense of the material as a whole
Best Suited For
Maths students and anyone who enjoys rigorous problem-solving.
Why It Stands Out
- ·Ships as a genuine physical copy, checked before dispatch
- ·Covered by BookBajar's 15-day return window
Frequently Asked Questions
What is the price of The Geometry of Ordinary Variational Equations?
The Geometry of Ordinary Variational Equations starts from ₹5565 at BookBajar. Available in Paperback.
Who is the author of The Geometry of Ordinary Variational Equations?
Olga Krupkova is the author of The Geometry of Ordinary Variational Equations. Browse more books by Olga Krupkova on BookBajar.
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What is the ISBN of The Geometry of Ordinary Variational Equations?
The Geometry of Ordinary Variational Equations has ISBN 9783540638322 (ISBN-10: 3540638326). Use this to confirm you're ordering the exact edition listed here.
What can I expect from The Geometry of Ordinary Variational Equations?
About the Book The book provides a comprehensive theory of ODE which come as Euler-Lagrange equations from generally higher-order Lagrangians.
Product ID: isbn-9783540638322
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