Searching for Classical Mechanics book

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Discussion Overview

The discussion centers around recommendations for introductory classical mechanics textbooks, focusing on the quality of mathematical derivations, clarity of explanations, and breadth of subject matter. Participants share their experiences and preferences regarding various texts suitable for different levels of study.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant asks for recommendations on a good introductory mechanics book with comprehensive mathematical derivations and clear explanations.
  • Another participant recommends "An Introduction to Mechanics" by Kleppner and Kolenkow as the best introductory book they have encountered.
  • A participant reflects on their positive experience with Kleppner and Kolenkow from the 1970s, noting that more advanced texts like Goldstein become increasingly mathematical.
  • Another participant echoes the recommendation for Kleppner and Kolenkow, expressing some uncertainty about its suitability for self-study but praising it as an excellent classroom text.
  • This participant also suggests David Morin's "Introduction to Classical Mechanics" for its coverage of Lagrangian mechanics and its extensive collection of solved problems.
  • There are inquiries about the availability of a solutions manual for Kleppner and Kolenkow, with one participant humorously noting that many solutions manuals exist, but cautioning about the quality of some, particularly one involving a confusing problem statement.
  • A participant highlights that Morin's book contains excellent derivations and numerous problems with solutions.

Areas of Agreement / Disagreement

Participants generally agree on the quality of Kleppner and Kolenkow as a recommended text, but there is no consensus on the best book for self-study or the suitability of other texts mentioned, indicating multiple competing views on the topic.

Contextual Notes

Some participants express uncertainty regarding the self-study suitability of certain texts and the varying levels of mathematical rigor in different books. There is also mention of potential confusion in problem statements in solutions manuals.

Xian
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So everyone here already knows how important understanding classical mechanics is so that brings me to my question; What is a good introductory mechanics book that has nice complete mathematical derivations, good well-written physics explanation, and large breadth in terms of subject matter. In other words, what's the best Classical Mechanics book out there?

Thanks in advance guys = )
 
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What level are you looking for? "An Introduction to Mechanics" by Kleppner and Kolenkow is the best introductory book I've seen.
 
wow I used Kleppner & Kolenkow in freshman physics a long time ago (mid 1970s). It was good then and I guess it still is. The more 'advanced' classical mechanics texts (say Goldstein) quickly gets more mathematical, not too surprising since I think the study of mechanics drove the advancement of a lot of math.
 
I have to echo the Kleppner and Kolenkow recommendation. Since you never forget your first love, for me this is the mechanics book. I'm a bit on the fence about how suitable this book is for self study, but it's truly excellent as a classroom text.

If you're interested in Lagrangian mechanics too, David Morin's Introduction to Classical Mechanics with problems and solutions covers this topic very well, still at an introductory level. A key strength of this book is a nearly unlimited supply of solved mechanics problems.

Having said that, every physics student's library should also include the Feynman Lectures, and the Landau and Lifgarbagez Mechanics book.
 
Is there a solutions manual to kleppner and kolenkow book?
 
orthovector said:
Is there a solutions manual to kleppner and kolenkow book?

Yes. Many. Unfortunately, every one of us writes our own. :smile:

Be especially wary of the one with the trash can suspended by a column of water. The problem statement confuses kilograms and Newtons.
 
David Morin's "Introduction to Classical Mechanics" (Cambridge, 2004) is chock full of excellect derivations and many many problems with solutions.
 

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