I'm having major problems with Landau and Lifshitz Mechanics

AI Thread Summary
The discussion revolves around difficulties with the recommended mechanics textbook by Landau and Lifshitz, noted for its heavy mathematical content. Participants suggest seeking alternative resources that present similar material with a more accessible approach. Recommendations include "Classical Dynamics" by Marion, particularly the 2nd edition for its clarity, and "University Physics" by Young and Freedman, praised for its straightforward explanations and thorough proofs. The consensus emphasizes the need for undergraduate-level texts that simplify complex concepts in mechanics.
nolanp2
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i'm having major problems with mecanics because the recomended textbook mechanics by landau and lif****z is far too mathematical. can anyone recommend a book which covers similar material with less general equations etc? I'm willing to lower myself to using engineering books!
 
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Sounds like you need an undergrad text as a backup. See this thread.
 
Actually I like Marion, Classical Dynamics. Get a hold of the 2nd edition, people report it's better than the new edition.
 
The book is fascinating. If your education includes a typical math degree curriculum, with Lebesgue integration, functional analysis, etc, it teaches QFT with only a passing acquaintance of ordinary QM you would get at HS. However, I would read Lenny Susskind's book on QM first. Purchased a copy straight away, but it will not arrive until the end of December; however, Scribd has a PDF I am now studying. The first part introduces distribution theory (and other related concepts), which...
I've gone through the Standard turbulence textbooks such as Pope's Turbulent Flows and Wilcox' Turbulent modelling for CFD which mostly Covers RANS and the closure models. I want to jump more into DNS but most of the work i've been able to come across is too "practical" and not much explanation of the theory behind it. I wonder if there is a book that takes a theoretical approach to Turbulence starting from the full Navier Stokes Equations and developing from there, instead of jumping from...

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