Geometrical Methods in the Theory of Ordinary Differential Equations
Edition: 2nd 1988 (Revised)
List price: $169.99
30 day, 100% satisfaction guarantee
If an item you ordered from TextbookRush does not meet your expectations due to an error on our part, simply fill out a return request and then return it by mail within 30 days of ordering it for a full refund of item cost.
Learn more about our returns policy
Rush Rewards U
You have reached 400 XP and carrot coins. That is the daily max!
Since the first edition of this book, geometrical methods in the theory of ordinary differential equations have become very popular and some progress has been made partly with the help of computers. Much of this progress is represented in this revised, expanded edition, including such topics as the Feigenbaum universality of period doubling, the Zoladec solution, the Iljashenko proof, the Ecalle and Voronin theory, the Varchenko and Hovanski theorems, and the Neistadt theory. In the selection of material for this book, the author explains basic ideas and methods applicable to the study of differential equations. Special efforts were made to keep the basic ideas free from excessive technicalities. Thus the most fundamental questions are considered in great detail, while of the more special and difficult parts of the theory have the character of a survey. Consequently, the reader needs only a general mathematical knowledge to easily follow this text. It is directed to mathematicians, as well as all users of the theory of differential equations.
Limited time offer:
Get the first one free!
All the information you need in one place! Each Study Brief is a summary of one specific subject; facts, figures, and explanations to help you learn faster.
List price: $169.99
Copyright year: 1988
Publication date: 11/21/1996
Size: 6.75" wide x 9.75" long x 1.00" tall
Mark Levi is professor of mathematics at Pennsylvania State University and the author of "Why Cats Land on Their Feet" (Princeton).
|First-Order Partial Differential Equations|
|Local Bifurcation Theory|
|Samples of Examination Problems|