Recommend math topics for physics?

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The discussion centers on selecting additional topics to study alongside calculus III, differential equations, and linear algebra, specifically for applications in physics. Key suggestions include differential geometry, partial differential equations (PDEs), and mathematical analysis. A recommended resource for differential geometry is a specific book linked in the conversation, which is suggested as a precursor to the subject. For analysis, participants advise exploring various books on real and mathematical analysis based on content and reviews. While Arnold's "Ordinary Differential Equations" is noted as a strong resource, concerns are raised about its prerequisites, suggesting that a more accessible option like Tenenbaum and Pollard's differential equations book may be better suited for someone still learning linear algebra and considering analysis.
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I'll be taking calc III, diff. eq. and linear algebra this semester and I want to learn 6-10 additional topics so I can purchase some books to read during the semester. What topics would be most useful to physics?

I think differential geometry would be one. PDE's and analysis are another.
 
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Why don't you get https://www.amazon.com/dp/0130414085/?tag=pfamazon01-20? Do a bit of research into this book & into Forms in general, they would be a great precursor to Diff Geom. As for analysis, all I can say is type real analysis or mathematical analysis into amazon search & read the contents pages of every book & the reviews of every book, also read old PF discussions about analysis books & you'll find a book that suits you :cool:
 
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A very good book on DE's is Arnold Ordinary differential equations.
 
deluks917 said:
A very good book on DE's is Arnold Ordinary differential equations.

Yeah but aren't the prerequisites for that book familiarity with analysis & linear algebra as
the book says? Even one person on amazon says topology, abstract algebra & diff geom
(which is probably a bit of an exaggeration). The OP is only learning LA & thinking of
analysis so a Differential equations book like Tenenbaum & Pollards one would be more apt.
 
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