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mathematics for physicists, brian martin, graham shaw [pdf]

Mathematics for Physicists by Brian R. Martin, Graham P. Shaw

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About this book :-
Mathematics for Physicists written by Brian R. Martin, Graham P. Shaw .
The authors aim in writing this book is to produce a relatively short volume that covers all the essential mathematics needed for a typical first degree in physics, from a starting point that is compatible with modern school mathematics syllabuses. Thus, it differs from most books, which include many advanced topics, such as tensor analysis, group theory, etc., that are not required in a typical physics degree course, except as specialised options. These books are frequently well over a thousand pages long and contain much more material than most undergraduate students need. In addition, they are often not well interfaced with school mathematics and start at a level that is no longer appropriate. Mathematics teaching at schools has changed over the years and students now enter university with a wide variety of mathematical backgrounds.
(Brian Martin, Graham Shaw)

Book Detail :-
Title: Mathematics for Physicists
Author(s): Brian R. Martin, Graham P. Shaw
Publisher: Wiley
Series: Manchester Physics Series
Year: 2015
Pages: 584
Type: PDF
Language: English
ISBN: 0470660236,9780470660232
Country: UK
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About Author :-
The author Brian R. Martin is emeritus professor of physics at University College London, where he was Head of the Physics Department until 2004. His book on Nuclear and Particle Physics, now in its second edition, has become an established undergraduate textbook.

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Book Contents :-
Mathematics for Physicists written by Brian R. Martin, Graham P. Shaw cover the following topics. '
1. Real Numbers, variables and functions
2. Some basic functions and equations
3. Differential Calculus
4. Integral Calculus
5. Series and expansions
6. Complex Numbers and Variables
7. Partial Differentiation
8. Vectors
9. Determinants, Vectors and Matrices
10. Eigenvalues and eigenvectors
11. Line and Multiple Integrals
12. Vector Calculus
13. Fourier Analysis
14. Ordinary Differential Equations
15. Series solutions of Ordinary Differential Equations
16. Partial Differential Equations


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