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differential equations |
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| Sep15-12, 07:56 PM | #1 |
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differential equations
Unfortunately I am unable to fit a first course in differential equations into my schedule, therefore I have opted to self study the said course. I am looking for a textbook appropriate for an introduction into differential equations that isn't too ambiguous to tackle on my own. I am an EE major wanting to expand my knowledge in quantum mechanics on the side (the amount of quantum mechanics for my degree is minute, so I am self-teaching what I can.)
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| Sep15-12, 08:12 PM | #2 |
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Also, any other math textbooks that will aid with quantum mechanics is appreciated
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| Sep16-12, 09:44 AM | #3 |
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I thimk that Dover publications would suit you pretty nicely. Search for their books on ODEs (tanenbaum) and PDEs (farlow). As for QM, you could use Zettil, Ballentine or Griffiths. A search in the forum's previous threads would be a good option too :P
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| Sep17-12, 08:13 AM | #4 |
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differential equations
Ross, Differential Equations. It has a very nice blend of theory, simply solving DEs and applications. I think his chapter on solving ODEs with power series is especially instructive.
http://www.amazon.com/Differential-E...tial+equations I just got a used hardcover cause it is pricey otherwise. |
| Sep17-12, 02:23 PM | #5 |
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One more thing: I was under the impression qm dealt a lot with statistics/probability, however, the majority of undergraduate qm courses dont require a statistics course as a prereq. Why is that?
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| Sep17-12, 06:45 PM | #6 |
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This is THE differential equations book:
http://www.amazon.com/Ordinary-Diffe...tial+equations As to Quantum, use a mix of Zettili (THE BEST introduction book) and Shankar (phenomenally beautiful book albeit more advanced). |
| Sep17-12, 07:15 PM | #7 |
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Because quantum mechanics only uses very simple aspects of probability theory, so it is easily covered in class. |
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