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Lectures on Ordinary Differential Equations
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Bibliographic Detail
Publisher Dover Pubns
Publication date June 1, 2002
Pages 144
Binding Hardcover
Book category Adult Non-Fiction
ISBN-13 9780486495101
ISBN-10 0486495108
Dimensions 0.50 by 6 by 8.75 in.
Weight 0.80 lbs.
Availability§ Out of Print
Original list price $27.50
§As reported by publisher
Summaries and Reviews
Amazon.com description: Product Description:
"A rigorous and lively introduction . . . careful and lucid . . ."--The American Mathematical Monthly. Excellent hardcover edition. This concise and idea-rich introduction to a topic of perennial interest in mathematics is written so clearly and lucidly, it is well within the reach of senior mathematics students. It covers mainly existence theorems for first-order scalar and vector equations, basic properties of linear vector equations, and two-dimensional nonlinear autonomous systems. Throughout, the emphasis is on geometric methods. Witold Hurewicz was a world-class mathematician whose untimely death in 1956 deprived the mathematics community of one of its leading lights. His contributions to dimension theory, homotopy and other topics are outlined by Professor Solomon Lefschetz in a prefatory article "Witold Hurewicz in Memoriam" included in this volume. Also included is a list of books on differential equations for those interested in further reading, and a bibliography of Hurewicz's published works.


Editions
Hardcover
Book cover for 9780262080064 Book cover for 9780486495101
 
The price comparison is for this edition
from Dover Pubns (June 1, 2002)
9780486495101 | details & prices | 144 pages | 6.00 × 8.75 × 0.50 in. | 0.80 lbs | List price $27.50
About: "A rigorous and lively introduction .
from Mit Pr (June 15, 1958)
9780262080064 | details & prices | List price $10.00
About: A Rigorous And Lively Introduction To The Theory Of Ordinary Differential Equations.
Paperback
Book cover for 9780262580014
 
from Mit Pr (March 15, 1964)
9780262580014 | details & prices | List price $3.95
About: A Rigorous And Lively Introduction To The Theory Of Ordinary Differential Equations.

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