Editing Maxwell–Boltzmann distribution (section)

==Further reading==

* {{ cite book | last1 = Tipler | first1 = Paul Allen | last2 = Mosca | first2 = Gene | title = Physics for Scientists and Engineers: with Modern Physics | date = 2008 | publisher = W.H. Freeman | isbn = 978-0-7167-8964-2 | edition = 6th |location = New York }}
* {{ cite book | title = Thermodynamics: From Concepts to Applications | last1 = Shavit | first1 = Arthur | last2 = Gutfinger | first2 = Chaim | url = https://www.worldcat.org/title/244177312 | date = 2009 | publisher = CRC Press | isbn = 978-1-4200-7368-3 | edition = 2nd | oclc = 244177312}}
* {{ cite book | last = Ives | first = David J. G. | title = Chemical Thermodynamics | date = 1971 | publisher = Macdonald Technical and Scientific |isbn = 0-356-03736-3 | series = University Chemistry }}
* {{ cite book | last = Nash | first = Leonard K. | title = Elements of Statistical Thermodynamics | date = 1974 | publisher = Addison-Wesley | isbn = 978-0-201-05229-9 | edition = 2nd | series = Principles of Chemistry }}
* {{ cite journal | last1 = Ward | first1 = C. A. | last2 = Fang | first2 = G. | year = 1999 | title = Expression for predicting liquid evaporation flux: Statistical rate theory approach | journal = Physical Review E | volume = 59 | issue = 1 | pages = 429–440 | doi = 10.1103/physreve.59.429 | issn = 1063-651X}}
* {{cite journal | last1 = Rahimi | first1 = P | last2 = Ward | first2 = C.A. | year = 2005 | title = Kinetics of Evaporation: Statistical Rate Theory Approach | journal = International Journal of Thermodynamics | volume = 8 | issue = 9| pages = 1–14}}