Download Principles Of Applied Mathematics: Transformation And Approximation
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Principles Of Applied Mathematics: Transformation And Approximation
Download Principles Of Applied Mathematics: Transformation And Approximation
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About the Author
James P. Keener is a professor of mathematics at the University of Utah. He received his Ph.D. from the California Institute of Technology in applied mathematics in 1972. In addition to teaching and research in applied mathematics, Professor Keener served as editor in chief of the SIAM Journal on Applied Mathematics and continues to serve as editor of several leading research journals. He is the recipient of numerous research grants. His research interests are in mathematical biology with an emphasis on physiology. His most recent book, co-authored with James Sheyd, is Mathematical Physiology.
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Product details
Paperback: 576 pages
Publisher: Westview Press (January 21, 1995)
Language: English
ISBN-10: 0201483637
ISBN-13: 978-0201483635
Product Dimensions:
6 x 1.3 x 9 inches
Shipping Weight: 1.5 pounds (View shipping rates and policies)
Average Customer Review:
4.3 out of 5 stars
5 customer reviews
Amazon Best Sellers Rank:
#2,338,480 in Books (See Top 100 in Books)
One of the best mathematical texts I have bought in a long time. What a great read! P
For the Chapters I have read so far the presentation is clear and well written. Important topics for applied mathematician are covered that I haven't seen elsewhere.
Goooooooood
Pros:Keener is very intelligent and covers a lot of ground.This book is probably great for those who would like to use it as a reference source.Cons:Frustrating typos (I hope Keener will fix this issue in future editions of the book).Many of the concepts and examples in this book come off as simply being glossed over.At other times Keener is very wordy and it is becomes easy to get lost in the reading.Many steps in the examples are skipped over.Many of the examples seem like new rules to memorize than examples of the use of theories previously introduced.Note:I recently took a class that used this as the main text. It was very difficult and I think Keener should consider writing another edition of this book. Perhaps with examples that show more steps. The book is very dense and I think covers too much ground for students. For teachers this is probably a great reference source.
The book is surprisingly comprehensive not only in scope but also with respect to well selected details, for such a broad sweep within the compact exposition. Every chapter is worth an attentive reading even if one by and large knows the subject. The overall benefit consists in a well balanced picture of the key ideas and techniques within a major part of what is called applied mathematics ( e.g. tensors, differential forms etc are not included), and also of every of the specific subjects treated in individual chapters. Good to have at hand and probably to learn from scratch because of the clarity of exposition.
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