Great Mathematics books for Physicists

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For those seeking to strengthen their mathematics skills for physics, several key textbooks are recommended. Notable titles include "A First Course in Calculus" and "Calculus of Several Variables" by Serge Lang, "The Calculus Lifesaver" by Adrian Banner, "Ordinary Differential Equations" by Morris Tenenbaum and Harry Pollard, "Partial Differential Equations for Scientists and Engineers" by Stanley J. Farlow, and "Div, Grad, Curl, and All That" by H. M. Schey. These texts are praised for their balance of theory and application, making them suitable for undergraduate and graduate studies in physics. Additional recommendations include "Mathematics of Classical and Quantum Physics" by Byron and Fuller, and "Mathematics for Physicists" by Susan M. Lea, which covers a wide range of topics including complex variables, differential equations, and Fourier transforms, providing a comprehensive foundation for physics students.
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For anyone out there looking to get a good solid grasp of mathematics for Physics the following is a few books i would highly recommend.

- A First course in Calculus by Serge Lang
- Calculus of several variables by Serge Lang
- The Calculus Lifesaver: All the Tools You Need to Excel at Calculus by Adrian Banner
- Ordinary Differential Equations by Morris Tenenbaum, Harry Pollard
- Partial Differential Equations for Scientists and Engineers by Stanley J. Farlow
- Div, Grad, Curl, and All That: An Informal Text on Vector Calculus by H. M Schey

Careful study of these texts in my view will most certainly be worth it for anyone wishing to progress in Physics at undergraduate and graduate level. I am sure there are many other tests out there and would be interested to hear recommendations. I think these books strike a good balance between application and theory.

Cheers
David.
 
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I agree with div, grad... and Morris and Tenenbaum's ODE's. Excellent books. Have you heard of Mathematics of Classical and Quantum Physics by Byron and Fuller? Is that any good?
 
But what about differential geometry, linear algebra, complex analysis, group theory, topology?
 
Here, we used Mathematics for Physicists by Susan M. Lea.

1. Describing the Universe.
2. Complex Variables.
3. Differential Equations.
4. Fourier Series.
5. Laplace Transforms.
6. Generalized Functions in Physics.
7. Fourier Transforms.
8. The Sturm-Liouville Theory.
Optional Topics.
A. Tensors.
B. Group Theory.
C. Green's Functions.
D. Approximate Evaluation of Integrals.
E. Calculus of Variations.
Bibliography.
Appendices.

Pretty complete, straightforward, good examples.
 
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