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> Free Ebook Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

Free Ebook Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

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Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker



Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

Free Ebook Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

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Mathematical Methods of Physics (2nd Edition), by Jon Mathews, Robert L. Walker

This well-known text treats a variety of essential topics, ranging in difficulty from simple differential equations to group theory. Physical intuition, rather than rigor, is used to develop mathematical facility, and the authors have kept the text at a level consistent with the needs and abilities of upper-division students. This book covers subjects which are often ignored in traditional texts; for example, statistics and the fitting of experimental data, dispersion relations and super-convergence relations and the group SU(3).

  • Sales Rank: #820702 in Books
  • Brand: Brand: W.A. Benjamin
  • Published on: 1970
  • Ingredients: Example Ingredients
  • Original language: English
  • Number of items: 1
  • Dimensions: 8.80" h x 1.40" w x 5.90" l, 1.54 pounds
  • Binding: Hardcover
  • 501 pages
Features
  • Used Book in Good Condition

Most helpful customer reviews

33 of 34 people found the following review helpful.
A rewarding book
By pnmti
I would not say Mathews & Walker [MW] is better than other books such as Arfken & Weber or Boas. But I recommend this book because it is VERY DIFFERENT than the others. If Arfken is like a reference, MW is like lecture notes. It does not cover every bits and pieces --- so as another reviewer mentioned below, MW is not for those who are not familiar with Differential Equations, Linear Algebra, and Complex Variables (these subjects are almost the core mathematical courses which a physics student must take). But for those who have some knowledge of the above mentioned mathematics, by reading MW carefully, you will be nourished with incredible amount of mathematical insight that physicists use.

Also, you will be happy to know that this book was evolved from the course originally taught by Feynman while he was at Cornell and was still a young professor just come out from Los Alamos. Feynman later said that from the experience at Los Alamos he knew which mathematical methods worked and was useful, and he tried to teach those skills in his course. MW is still full of that spirit.

The book is relatively slim than other Mathematical Methods books and really fun to read. You will find small but valuable facts scattered throughout the book which could not be found anywhere else.

14 of 15 people found the following review helpful.
Friendly book for the student, working engineer and layman
By A Customer
I was hesitant in getting this book because of it's publishing date. Not to say other 'classics' are not good (many are great), but some of the older mathematical books seem to pride themselves on being esoteric.
I bought the book and happy I did. I only wish I had it in grad school. It is many times easier to read than Arfken, and has many useful examples. Now that I'm out of school, I refer to this book in figuring out how to solve (approximately) some of the equations that I encounter in the workforce.
For the self-study (or refresher) this book is easy to read and follow.
The book interestingly starts off with differential equations, and about a quarter into the book, goes into vectors and matrices. The continuity of the book is great, since it works it's way into eigenfunctions (Green's theorem). This book continues it's development into other areas of mathematical physics such as differential geometry (~20pgs) and group theory (~40 pages).

11 of 11 people found the following review helpful.
Concise, but very useful
By JAMES D MEANS
Most mathematical physics textbooks are huge tomes (Arfken), multiple volume sets (Courant and Hilbert), or both (Morse and Feshbach). This book covers the essentials in a reader-friendly way without pages and pages of exposition. The discussion of integral equations with separable kernels is a perfect example, rather than going on and on with the theory, Mathews and Walker just give an example that illustrates the technique; this approach makes it easier to follow than the rest. The book was originally based on lectures by Feynman, and his mark is apparent on it. If you just want to see how to solve problems and aren't interested in long-winded discussions of the range of applicability of a technique, this is your book.

See all 17 customer reviews...

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