Book on laplace transforms & fourier series

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SUMMARY

The forum discussion centers on recommendations for introductory books on Laplace transforms and Fourier series, specifically for users studying linear mathematics. One highly recommended book is "Elementary Linear Algebra" by Howard Anton, noted for its clarity and rigor. Additionally, a specific book link is shared, which is praised for its concise presentation and accessibility for those with a physics background. Users are encouraged to check their school libraries for availability.

PREREQUISITES
  • Basic understanding of linear algebra concepts
  • Familiarity with mathematical rigor and notation
  • Introductory knowledge of differential equations
  • Awareness of the applications of Laplace transforms and Fourier series
NEXT STEPS
  • Research "Laplace Transforms for Engineers" by B.P. Lathi
  • Explore "Fourier Series and Boundary Value Problems" by C. George
  • Study online resources on the applications of Laplace transforms in engineering
  • Practice problems involving Fourier series to solidify understanding
USEFUL FOR

Students in linear mathematics courses, educators seeking teaching resources, and anyone looking to deepen their understanding of Laplace transforms and Fourier series.

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Hi hows it going,

Im currently doing a linear maths course, i suppose it'd be introductory. I am using Elementary Linear algebra by Howard anton and find that very good. However the course goes on to deal with laplace transforms and Fourier series, can anyone recommend a good (introductory) book that deals with these topics?

Thanks
 
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I'm a fan of this book:
https://www.amazon.com/dp/1852330155/?tag=pfamazon01-20

It's short and to the point; the presentation is extremely clear - it's rigorous enough to be a math book but casual enough for my feeble physicist brain to wrap around... You should see if it's in your school library.
 
thanks will, I'll have a look for that one
 

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