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theories:statistical_mechanics [2017/11/05 17:07]
162.158.88.71 [Student]
theories:statistical_mechanics [2020/07/23 05:03] (current)
2001:56a:f8bd:8100:181c:f577:a2fd:d07 [Concrete]
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 ====== Statistical Mechanics ====== ====== Statistical Mechanics ======
 + 
  
-<tabbox Why is it interesting?> ​ 
  
-Statistical mechanics is a framework that allows us to describe systems with many degrees of freedom, although we don't know all the microscopic details. For example, using statistical mechanics, we can describe a gas or a block of metal, although we don't know all individual atom configurations.  +<​tabbox ​Intuitive
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-**Important Related Concepts:​** +
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-  * [[basic_notions:​entropy]] +
-  * [[theories:​thermodynamics]] +
-<​tabbox ​Layman+
  
 <note tip> <note tip>
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 </​note>​ </​note>​
   ​   ​
-<​tabbox ​Student+<​tabbox ​Concrete
 **Recommended Resources:​** **Recommended Resources:​**
  
   * [[http://​philsci-archive.pitt.edu/​9133/​2/​What_is_SM.pdf|What is Statistical Mechanics?​]] by Roman Frigg    * [[http://​philsci-archive.pitt.edu/​9133/​2/​What_is_SM.pdf|What is Statistical Mechanics?​]] by Roman Frigg 
 +  * The Principles of Statistical Mechanics by Richard C. Tolman ​
   * See also [[https://​github.com/​rht/​phython/​blob/​master/​review/​statmech.pdf|this review]], and [[https://​github.com/​rht/​phython/​blob/​master/​review/​statmech2.pdf|part 2]].   * See also [[https://​github.com/​rht/​phython/​blob/​master/​review/​statmech.pdf|this review]], and [[https://​github.com/​rht/​phython/​blob/​master/​review/​statmech2.pdf|part 2]].
   * A great explanation how one can derive the Boltzmann distribution from the principle of maximal entropy is given at page 3 in https://​arxiv.org/​pdf/​1311.0813.pdf   * A great explanation how one can derive the Boltzmann distribution from the principle of maximal entropy is given at page 3 in https://​arxiv.org/​pdf/​1311.0813.pdf
   * Fundamentals of Statistical and Thermal Physics by F. Reif   * Fundamentals of Statistical and Thermal Physics by F. Reif
-  +  * A crash course in Statistical Mechanics https://​scholar.harvard.edu/​files/​noahmiller/​files/​statistical_mechanics.pdf 
-<​tabbox ​Researcher+<​tabbox ​Abstract
  
-**Recommended Resources:​** 
  
-  * http://www.damtp.cam.ac.uk/​user/​tong/​sft.html+[{{ :theories:​classical_theories:​image_20171011_153609.png?nolink |Source: Where do quantum field theories come from? by McGreevy}}]
  
 +----
  
 +**Recommended Resources:​**
  
---> Common Question 1#+  * http://​www.damtp.cam.ac.uk/​user/​tong/​sft.html
  
-  +<tabbox Why is it interesting?> ​
-<--+
  
---> Common Question 2#+Statistical mechanics is a framework that allows us to describe systems with many degrees of freedom, although we don't know all the microscopic details. For example, using statistical mechanics we can describe a gas or a block of metal, although we don't know all individual atom configurations. ​
  
-  
-<-- 
-  ​ 
-<tabbox Examples> ​ 
  
---> Example1# 
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-<-- 
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---> Example2:# 
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-<-- 
-  ​ 
-<tabbox History> ​ 
  
 </​tabbox>​ </​tabbox>​
  
  
theories/statistical_mechanics.1509898045.txt.gz · Last modified: 2017/12/04 08:01 (external edit)