Fundamental Principles of Classical Mechanics - Kai S. Lam

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SUMMARY

The discussion centers around the book "Fundamental Principles of Classical Mechanics" by Kai S. Lam, which is utilized in an upper undergraduate mechanics course. Participants note that the text is mathematically intensive, requiring familiarity with concepts such as group theory and differential geometry. While some find the terse nature of the book challenging, others believe it benefits those with a stronger mathematical background. There is interest in accessing the first chapter for further insights.

PREREQUISITES
  • Understanding of group theory
  • Familiarity with differential geometry
  • Basic knowledge of classical mechanics
  • Mathematical proficiency at the undergraduate level
NEXT STEPS
  • Explore advanced topics in group theory
  • Study differential geometry applications in physics
  • Review classical mechanics principles in depth
  • Request access to the first chapter of "Fundamental Principles of Classical Mechanics"
USEFUL FOR

Upper undergraduate students in physics, educators seeking advanced mechanics resources, and individuals interested in the mathematical foundations of classical mechanics.

DrPapper
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Hello all,

I'm currently taking an upper undergraduate two part Mechanics course using the above mentioned book by its author.

He's a great professor and I was wondering if anyone else has checked out this book? It's very math heavy and I'm struggling with some of the language since I haven't been exposed much to group theory, differential geometry... The book is pretty turse, but that is probably a strength to those stronger in math. Let me know any thoughts. I could ask the author if I could post the first chapter here if people would like. :D

I think the more advanced people would love this book.
 
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DrPapper said:
Hello all,

I'm currently taking an upper undergraduate two part Mechanics course using the above mentioned book by its author.

He's a great professor and I was wondering if anyone else has checked out this book? It's very math heavy and I'm struggling with some of the language since I haven't been exposed much to group theory, differential geometry... The book is pretty turse, but that is probably a strength to those stronger in math. Let me know any thoughts. I could ask the author if I could post the first chapter here if people would like. :D

I think the more advanced people would love this book.
Hello, I also want to check that book out. I find it very interesting. Would you be willing to post the first chapter here or maybe email it to me please?
 

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