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Introduction to Ordinary Differential Equations, 4th Edition

Introduction to Ordinary Differential Equations, 4th Edition

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Author: Shepley L. Ross
Publisher: Wiley
Category: Book

Buy Used: $20.75



New (17) Used (34) from $20.75

Rating: 4.0 out of 5 stars 7 reviews
Sales Rank: 377845

Media: Paperback
Edition: 4
Pages: 624
Number Of Items: 1
Shipping Weight (lbs): 1.8
Dimensions (in): 9 x 6.1 x 1.4

ISBN: 0471098817
Dewey Decimal Number: 515.352
EAN: 9780471098812

Publication Date: January 1989
Availability: Usually ships in 1-2 business days
Shipping: Expedited shipping available
Shipping: International shipping available
Condition: Small tear at bottom edge of binding, and corner tips of pict hardcover are bumped (boards show through at tips). Pages are tight, clean, & unmarked, with a few creased corners (happened during transit). G6a

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Editorial Reviews:

Product Description
The Fourth Edition of the best-selling text on the basic concepts, theory, methods, and applications of ordinary differential equations retains the clear, detailed style of the first three editions. Includes new material on matrix methods, numerical methods, the Laplace transform, and an appendix on polynomial equations. Stresses fundamental methods, and features traditional applications and brief introductions to the underlying theory.


Customer Reviews:   Read 2 more reviews...

5 out of 5 stars A nice book for beginner   September 22, 2000
7 out of 7 found this review helpful

I rated this five stars for several reasons:
1. English isn't my native language. But when studied ODE in
sophomore life, I could read this book thoroughly without
any difficulty. It's style is clear, plain.
2. For a beginner to ODE, I thought an "introduction" is most
important. This book undoubtedly provides an introduction
to ODE and more to make you aspire to study other deeper
books.
3. "An example speaks more than thouand words of
explanation."
Besides giving you complete and good explanation, the book
also has wonderful examples to them. Read the explanations
and examples, then do execises.
I found that I had more clear concepts about ODE than others.
Thank you, Mr. Ross. ^_^



5 out of 5 stars no pictures but good reading   October 21, 2005
Tim (Melbourne, Florida USA)
5 out of 5 found this review helpful

When I was an undergraduate student taking my first course in differential equations the class hat had a textbook that had a lot of pictures and almost no explaining of the material (i.e. the usual just try this method that works & the magic how did they get that step).... Thus, being a student that wanted to do well in the course I sought out a different book to read and found the Ross book. The Ross differential equations book is an excellent introduction to differential equations as it does answer why things work, but still keeps it at an introductory level that freshman / sophomore college students can grasp.


Now, that I have completed 80 years of school and have been granted the opportunity to be an assistant professor I choose this book to teach from as it keep that balance: for the students who want to see why things work it gives an outline, but then on the next page for the students who just want to solve the problems it gives the generic process that can be followed to solve the problems. And, the other useful thing is LOTS OF FULLY WORKED EXAMPLES, and not just simple examples. This book starts with one simple example and then builds to a more challenging example and continues in that fashion.

I guess the only thing I can complain about this book is there are no pretty pictures like all of the books have, but at least you can say if you read this book you will learn differential equations..

Tim


p.s. there is also a third edition available for about the same price that is the exact same book, but also adds in a few chapters as an introduction to partial differential equations / Fourier series at the end of the book which is very useful for engineers and scientist.



4 out of 5 stars Not perfect but a very good intro to ODEs.   March 2, 2001
3 out of 3 found this review helpful

Although this text has its problems, its an overall strong introducton to ODEs. Just exactly like another reviewer said, Some techniques (such as the operator method) are not given enough attention, while others are given a little too much attention. The applied sections can get a little flaky as well (Why the author does not use metric units is beyond me)

That being said, it is a very clearly written book. It is rarely (if ever) confusing, and the examples are generally good. His language and notation is not difficult to understand, and the plainly written style is a plus for any beginner to differential equations. I used this in my ODE class and this book alone is enough I would say. If it were a little more balanced with the methods and had a more robust applied sections I would give it five instead of four stars.


4 out of 5 stars A good book on ODE   June 11, 2000
2 out of 2 found this review helpful

I used this book when I was an undergrad student...as far as I can remember it is an easy to read book. The exercises are well chosen and helps to reinforce the basic principles quite well. In other words, whatever is discussed in that book is discussed well. However, some very important techniques in solving ODE's are left out such as the operator methods which could been easily integrated into the text. Instead, methods such as variation of parameters and undetermined coefficients are discussed at length. Furthermore, more emphasis should have been given to the Laplace transform. That is the reason why the book was given 4 stars. Overall, Ross' book is a good introduction to ODE and the interested undergraduate student would most likely enjoy reading it.


4 out of 5 stars Good book   March 3, 2006
Q. Thornton (Brooklyn, NY USA)
0 out of 3 found this review helpful

well this is the solution book to the textbook. The solutions were as much understandable as the textbook itself - not so clear. However, its a good tool to know the answers and how they got to that point.

 
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