Reviewing Mechanics: A Course of Theoretical Physics Volume 1

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SUMMARY

"Mechanics; a Course of Theoretical Physics Volume 1" by Landau and Lifshitz is highly regarded for its clarity and conciseness, making it a valuable resource for understanding the principle of least action and Hamiltonian formalism. Users recommend it as a first reference for classical mechanics, especially after prior study with other texts like "Classical Mechanics" by John R. Taylor. While Landau's approach is effective, some readers suggest that it may be too concise for beginners, indicating that supplementary materials may be necessary for a comprehensive understanding.

PREREQUISITES
  • Familiarity with the principle of least action
  • Understanding of Hamiltonian formalism
  • Basic knowledge of Lagrangian formalism
  • Linear Algebra concepts relevant to classical field theory
NEXT STEPS
  • Study the principle of least action in depth
  • Explore Hamiltonian mechanics and its applications
  • Review "Classical Mechanics" by John R. Taylor for foundational concepts
  • Brush up on Linear Algebra focusing on topics applicable to classical field theory
USEFUL FOR

Students of theoretical physics, particularly those studying classical mechanics and field theory, as well as educators seeking concise resources for teaching these concepts.

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How is "Mechanics; a course of theoretical physics volume 1", by Landau and lifshitz?

I have recently bought Volume 2 of this series (the classical theory of fields) because it was recommending for an undergrad course I'm following.
I was wondering how good this first part was. I'm mainly interested in expanding my knowledge on the principle of least action and how the hamiltonian formalism follows from this. My previous encounter with least action is the lagrangian formalism as far as it's explained in "Classical Mechanics" by John R. Taylor.
Also I was wondering what a good book was to brush up on my knowledge of Linear Algebra or at least the part that's required to gain a keen insight into classical field theory.
 
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I really liked Landau, but I've only really used it after studying with a different book beforehand. He has a way of wording things very clearly and concicely, but for a first encounter it may be almost a little too concice. I don't know Taylor's book so I can't say whether that is enough to fill in the details Landau leaves out.
I use it as the first reference when I need to look up something in classical mechanics and it's a real joy to read now.
 

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