Kirchhoffs Laws Physics Books: Theory & Exercises

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SUMMARY

The discussion centers on recommended physics books that cover Kirchhoff's Laws, including both theory and exercises. The first edition of "Foundations of Electromagnetic Theory" by Reitz and Milford (1960) is highlighted as a comprehensive resource. For extensive practice, introductory texts on circuits and electrical engineering are suggested. Additionally, "Modern Graph Theory" by Bollobas is recommended for its mathematical perspective, while "A Course in Mathematics for Students of Physics" by Baumberg and Sternberg provides insights into the connection between circuits and homology theory.

PREREQUISITES
  • Understanding of Kirchhoff's Laws in electrical circuits
  • Familiarity with electromagnetic theory concepts
  • Basic knowledge of graph theory
  • Introduction to homology theory in mathematics
NEXT STEPS
  • Research "Foundations of Electromagnetic Theory" by Reitz and Milford for foundational concepts
  • Explore introductory circuits and electrical engineering textbooks for practical exercises
  • Study "Modern Graph Theory" by Bollobas to understand mathematical frameworks
  • Investigate "A Course in Mathematics for Students of Physics" by Baumberg and Sternberg for advanced connections between circuits and homology theory
USEFUL FOR

Students of physics, electrical engineering majors, educators seeking comprehensive resources on Kirchhoff's Laws, and mathematicians interested in the application of graph theory to electrical circuits.

alba_ei
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which book of pshysics got therory, excercises or both about kirchhoffs laws. any recommendations?
 
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The first edition of Reitz and Milford, Foundations of Electromagnetic Theory (1960) covers this--maybe later editions also? If you want a lot of practice, I'd suggest looking at introductory circuits and electrical engineering texts.
 
Bollobas, Modern Graph Theory, for a beautiful perspective on the mathematics. For a more explicit account of the connection with homology theory (yes, "cycles" in circuits correspond to homological cycles), try Baumberg and Sternberg, A Course in Mathematics for Students of Physics.
 

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