I need a recommendation on a book for Lagrangian Mechanics

AI Thread Summary
The discussion focuses on the need for a book that includes solved problems in Lagrangian Mechanics, specifically addressing mechanical constraints, such as pin connections or welded rods, and geometric constraints, like 3D functions defining particle movement. The original poster seeks guidance on resources that provide practical problem-solving examples within the context of Lagrangian Mechanics. They acknowledge the possibility that their request may extend beyond traditional Lagrangian topics and express a desire for direction towards relevant problems that can be tackled using Lagrangian methods. A free resource by Lawden is mentioned, although its clarity is noted as an issue.
gezibash
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I have just started studying Lagrangian Mechanics, and I can find decent material on the internet that describes the theory behind it, several proofs on equivalence and even some good solved examples.

However, I would really appreciate if someone could recommend a book that has some of the following features:

  1. Solved problems with mechanical constraints
  2. Solved problems with geometric constraints

Now I'd like to be more clear on this issue. I refer to mechanical constraints as say a pin connecting two rods or even two welded rods, basically things of this nature.

Geometric constrains are say a 3D function that would define some kind of a field in which the particle would move.

I realize that what I'm asking might even be outside of the nature of Lagrangian Mechanics, and I'd be glad if someone could help, at least guide me to the set of problems that I could solve using Lagrangian.

Thanks.
 
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Have a look at this thread. Also see the free book by Lawden https://archive.org/details/AnalyticalMechanics_862, unfortunately the writing is a little blurred.

Also look here.
 
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