Practical Applied Mathematics: Modelling, Analysis, Approximation (Cambridge Texts in Applied Mathematics) | 
 enlarge | Author: Sam Howison
Publisher: Cambridge University Press
Category: Book
List Price: $156.00
Buy New: $14.00
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Rating:  2 reviews
Sales Rank: 948608
Media: Hardcover
Pages: 340
Number Of Items: 1
Shipping Weight (lbs): 1.6
Dimensions (in): 9.7 x 6.9 x 0.9
ISBN: 0521842743
Dewey Decimal Number: 530.15535
EAN: 9780521842747
Publication Date: April 11, 2005
Availability: Usually ships in 1-2 business days
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Product Description
Drawing from an exhaustive variety of mathematical subjects, including real and complex analysis, fluid mechanics and asymptotics, this book demonstrates how mathematics can be intelligently applied within the specific context to a wide range of industrial uses. The volume is directed to undergraduate and graduate students.
Book Description
Drawing from a wide variety of mathematical subjects including real and complex analysis, fluid mechanics and asymptotics, this book aims to show how mathematics can be employed wisely and within the correct context to a wide range of industrial applications. Aimed primarily at upper undergraduate and graduate students.
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| Customer Reviews:
 nifty April 14, 2008
chicken head cut off (Gainesville/Orsay France)
0 out of 4 found this review helpful
so the math is for, like, juniors (US/ugrad) who have had a smattering of mechanics/E&M/etc. it's lots of tiny tricks (ahem i mean techniques) and neat-o examples. i thouroughly enjoy it. each section is some cool useful technique applied to a fairly original problem like eggs or bombs or underwater cables.
 Advanced, interesting, not always easy to follow... October 2, 2007
Steven J. Wojtczuk (Lexington, MA)
7 out of 7 found this review helpful
Oliver Heaviside of operational calculus (i.e. Laplace transform) fame once said "Even Cambridge mathematicians deserve justice." However, the author of this Cambridge Press book is actually from Oxford, and so I did not bump up my rating of 3 stars. However, this rating may also be unjust. There are many very interesting examples from a wide range of subject areas, but unless you are studying that subject area, I think it will be hard for most to follow along. I would absolutely rate this book 5 stars if there was a substantial "hints" section in the back or a little more exposition in the text that would enable those with a less broad background to follow along more easily. When the author says in the preface he assumes you have a background in vector calculus, partial differential equations, fluid mechanics, linear algebra, etc., pay attention, he means it. The book is good for advanced students who want to get a taste of areas often not covered in undergraduate engineering coursework (e.g. Charpit's method for solving first order nonlinear PDEs, Buckingham-Pi theorem of dimensional analysis, "generalized" functions, asymptotics, perturbation theory, etc.). I think the order of presentation is questionable at times. As one example, in problem 2 of section 2.5, after giving the formula for the capacitance of a parallel plate capacitor, the author asks us to estimate the electrical capacitance of an elephant by dimensional analysis. I like this as an unusual example, but I am not sure how the parallel plate capacitor formula helps. After another paragraph about how much charge a human body can store (still part of problem 2.5), he gives an outline of the derivation of a capacitance of an isolated sphere, which I know can be used to give an upper bound (if the sphere encloses the elephant) for both the above examples, but the author never points this out, leaving it just hanging there. He then continues on with an RC circuit example (while still in problem 2.5!!). Because the spherical capacitance formula comes well after the elephant question, and looks like it is leading into the next part of the question (which rambles on endlessly), I am torn between applauding the author for including an interesting example that makes one think about how to calculate a useful estimate when the elephant shape is too complex to handle exactly and complaining that he can give a few more hints so that someone not that familiar with electrostatics can follow the problem more easily.
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