Calculus Where Can I Find the Best Resources for Learning Variational Methods?

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Variational methods are typically covered in textbooks on mathematical methods in physics, but specific recommendations vary. The module leader plans to provide notes, prompting the search for supplementary resources. Online lecture notes and comprehensive textbooks are suggested for broader understanding, especially for foundational topics like calculus and linear algebra. Notable textbook recommendations include works by Riley, Hobson, Bence, Arfken, Boas, and the classic by Hilbert and Courant. These resources can enhance understanding of variational calculus and related mathematical concepts.
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Hi guys I've recently started a module called variational methods, here is the module summary.
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Is there any resources you guys can recommend to help me learn all the relevant info for this module?
Thanks in advance
 

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Variational calculus is covered in most textbooks on mathematical methods in physics (including mine), but I suspect you are not after an entire textbook. Does your module not specify some literature or recommended reading?
 
No my module leader says he is uploading his own sets of notes for each section but I would like to have a second resource to see things explained in a different way.
 
It might help to see if you can find a resource that is usable for all modules. In particular if you are after a textbook. If you are just going module to module I would try to find lecture notes online.
 
Can you recommend any good textbooks that would help me with all the maths required for a physics degree?
 
That is quite a lot of maths and it is difficult to jam it all into one book. If you really start from the beginning, like introductory calculus, linear algebra, and ordinary differential equations, you could be looking at something like Riley, Hobson, Bence. If you are passed that level, I would (obviously biased) suggest my book or Arfken or Boas depending on your preference.
 
Thanks for the suggestions, hopefully they help out a lot!
 
The classic is, of course, Hilbert and Courant's famous book (volume 1).
 
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