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dc.contributor.authorOgar, Jerzypl_PL
dc.date.accessioned2019-03-25T11:02:51Z
dc.date.available2019-03-25T11:02:51Z
dc.date.issued1980
dc.identifier.citationRocznik Naukowo-Dydaktyczny. 1980, Z. 73, Prace Fizyczne 3, s. 121-[139]pl_PL
dc.identifier.urihttp://hdl.handle.net/11716/4522
dc.description.abstractIn the conventional teaching of the Maxwell distribution law to the beginners, the calculus of variation and Lagrange's method of undetermined multipliers are used. As a result the beginner must frequently employ mathematics beyond his present knowledge. In this paper the approach is suggested in which only the theory of combinations is used. The method is based on counting the number of distinguishable ways into which a group of localized particles can share out a given amount of energy. Then a simple inductive statistical argument (following R.W. Gurney) is given and Maxwell distribution function is deduced. The approach presented here introduces the student not only to Maxwell distribution but to the other basic conceptions of statistical physics as well. The method ought to be helpful for students and useful in teaching physics.en_EN
dc.language.isoplpl_PL
dc.titleKoncepcja wprowadzenia funkcji rozkładu Maxwella w kursie fizyki ogólnejpl_PL
dc.title.alternativeThe conception of initiation Maxwell distribution function in a general physics courseen_EN
dc.typeArticlepl_PL


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