Textbooks for the math of a B.S. in Physics and Engineering?

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SUMMARY

The discussion centers on the selection of textbooks for the mathematics required in a B.S. in Physics and Engineering. Participants recommend focusing on practical application rather than theoretical depth, suggesting that "Sokolnikoff & Redheffer" and "Kreyszig" are suitable choices for engineering students. The book with ISBN-10: 0521679710 is mentioned as potentially sufficient, while "Apostol" and "Spivak" are deemed too formal for the intended audience.

PREREQUISITES
  • Understanding of applied mathematics in engineering contexts
  • Familiarity with calculus concepts
  • Knowledge of mathematical proofs and theory
  • Experience with engineering problem-solving techniques
NEXT STEPS
  • Research "Sokolnikoff & Redheffer" for applied mathematics techniques
  • Explore "Kreyszig" for engineering mathematics applications
  • Investigate the differences between theoretical and applied mathematics
  • Examine the curriculum requirements for a B.S. in Physics and Engineering
USEFUL FOR

Students pursuing a B.S. in Physics or Engineering, educators selecting course materials, and anyone interested in the practical application of mathematics in engineering disciplines.

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Should one focus on just the ability to DO the math or also the theory behind it? Would a the book " ISBN-10: 0521679710 " suffice or should I do something to the effect of Spivak's or Apostol's calculus?
 
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I don't speak ISBN, so I cant' really address your question. For applied math (engineering/physics), I recommend books like Sokolnikoff & Redheffer, and the one by Kreyszig.
 
Kreyszig is a good choice, I think. At least it was for me when I did my B.S. in the 80s in EE. We did have Apostol as a reference in our freshman calculus class, but it's going to be too formal and proofy and really meant for math majors and not suited for what you want. Same for Spivak.
 

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