Comparing "Elementary Differential Equations" with Alternatives

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Boyce's "Elementary Differential Equations" is recognized as a classic text, particularly valued for its introduction to differential equations and applications, especially in physics. However, opinions vary on its suitability depending on the learner's goals. For those studying differential equations purely for theoretical knowledge, more rigorous texts like Fritz John's may be recommended. Conversely, if the focus is on applying differential equations to practical problems in physics or other fields, an applied differential equations text might be more beneficial. The discussion emphasizes the importance of aligning the choice of textbook with the intended application of the subject matter.
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Is Boyce's "Elementary Differential Equations" any good? If not, can one be recommended in lieu?
 
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What exactly are you planning on doing with the Diff. Eqs? Are you studying them just to study them, or do you plan on learning them to deal with problems in physics or other topics. Because if that is the case you might be better off with an applied Diff. Eq. Text. But that is just my opinion.
 
^_^physicist said:
What exactly are you planning on doing with the Diff. Eqs? Are you studying them just to study them, or do you plan on learning them to deal with problems in physics or other topics. Because if that is the case you might be better off with an applied Diff. Eq. Text. But that is just my opinion.

I wouldn't call B & D a fundamental book, there are plenty of applied problems in it and enough theory to give you an idea of how to generally attack DE's. It isn't full of theorem proof, lemma etc...If you want that check out Fritz John's book, written by a mathemtician for mathemeticians.
 
^_^physicist said:
What exactly are you planning on doing with the Diff. Eqs? Are you studying them just to study them, or do you plan on learning them to deal with problems in physics or other topics. Because if that is the case you might be better off with an applied Diff. Eq. Text. But that is just my opinion.

I'm learning them to deal with problems with physics and other topics, but I wouldn't mind learning about them for their own sake.
 
Boyce and DiPrima is somewhat of a classic. I have a copy of their "Elementary Differential Equations & Boundary Value Problems, 3rd Ed." from 1976. While not fundamental perhaps in the mathematical sense, it is fundamental in its introduction of DE and applications. My copy has a number of examples from physics problems.
 
Im currently reading mathematics for physicists by Philippe Dennery and André Krzywicki, and I’m understanding most concepts however I think it would be better for me to get a book on complex analysis or calculus to better understand it so I’m not left looking at an equation for an hour trying to figure out what it means. So here comes the split, do I get a complex analysis book? Or a calculus book? I might be able to Borrow a calculus textbook from my math teacher study that for a bit and...

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