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theories:classical_mechanics:newtonian [2018/05/05 14:03]
jakobadmin ↷ Page name changed from theories:classical_mechanics:newtonian_mechanics to theories:classical_mechanics:newtonian
theories:classical_mechanics:newtonian [2022/09/07 00:08] (current)
laserblue
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   * A great introduction is: http://​math.ucr.edu/​home/​baez/​classical/​texfiles/​2005/​book/​classical.pdf   * A great introduction is: http://​math.ucr.edu/​home/​baez/​classical/​texfiles/​2005/​book/​classical.pdf
   * and a great textbook is Morin: Introduction to Classical Mechanics and also   * and a great textbook is Morin: Introduction to Classical Mechanics and also
-  * Classical Mechanics by John Taylor+  * Classical Mechanics by John Taylor
 +  * Another great textbook is the [[http://​www.feynmanlectures.caltech.edu/​I_toc.html|first volume of the Feynman lectures]].
   * Symmetry in Mechanics: "A Gentle, Modern Introduction"​ by Singer   * Symmetry in Mechanics: "A Gentle, Modern Introduction"​ by Singer
   * A great resource to understand many of the most important mechanics systems is https://​www.myphysicslab.com/​. It's a collection of physics simulations,​ where you can modify the model parameters etc.    * A great resource to understand many of the most important mechanics systems is https://​www.myphysicslab.com/​. It's a collection of physics simulations,​ where you can modify the model parameters etc. 
   * The standard textbook is "​Classical Mechanics"​ by Herbert Goldstein, Charles Poole, and John Safko   * The standard textbook is "​Classical Mechanics"​ by Herbert Goldstein, Charles Poole, and John Safko
 +  ​
 +  * [[https://​link.springer.com/​book/​10.1007/​0-306-47122-1| New Foundations for Classical Mechanics]] by David Hestenes
 +  * A classic is [[https://​openlibrary.org/​books/​OL5797696M/​The_science_of_mechanics| The Science of Mechanics]] by Ernst Mach
 <tabbox Abstract> ​ <tabbox Abstract> ​
 [[equations:​newtons_second_law|Newton'​s second law]] is [[equations:​newtons_second_law|Newton'​s second law]] is
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 Its position, which we call $q$, depends on the time $t\in\mathbb{R}$. Its position, which we call $q$, depends on the time $t\in\mathbb{R}$.
    
-Therefore, the poistion ​defines a function,+Therefore, the position ​defines a function,
 \[ \[
  q \colon \mathbb{R}\longrightarrow\mathbb{R}^n.  q \colon \mathbb{R}\longrightarrow\mathbb{R}^n.
theories/classical_mechanics/newtonian.1525521791.txt.gz · Last modified: 2018/05/05 12:03 (external edit)