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dc.contributor.author稲葉, 肇ja
dc.contributor.alternativeINABA, Hajimeja
dc.contributor.transcriptionイナバ, ハジメja
dc.date.accessioned2008-05-22T02:13:08Z-
dc.date.available2008-05-22T02:13:08Z-
dc.date.issued2008-01-31ja
dc.identifier.issn1883-9177
dc.identifier.urihttp://hdl.handle.net/2433/56986-
dc.description.abstractEnsemble is an important model in statistical mechanics that Gibbs used in his Elementary Principles. Few studies, however, have been made at analyzing his foundational arguments on ensemble. In this article, I compare Gibbs's derivation of the canonical ensemble with that in modern statistical mechanics, and argue that the former is based on mechanical reasoning, while the latter is based on a thermodynamical and quantum mechanical one. What the canonical ensemble represents, therefore, is different in each type of derivation. The modern canonical ensemble represents the probability of a system with a certain energy. On the other hand, Gibbs's canonical ensemble represents how systems of the ensemble distribute in phase space.ja
dc.format.mimetypeapplication/pdfja
dc.language.isojpnja
dc.publisher京都大学文学部科学哲学科学史研究室ja
dc.subject.ndc401ja
dc.title<特集:モデル> ギブスのカノニカル・アンサンブル : 何に支えられたモデルだったのかja
dc.title.alternative<Special Issue: Models> Gibbs's Canonical Ensemble and Its Foundationja
dc.type.niitypeDepartmental Bulletin Paperja
dc.identifier.ncidAA12164361ja
dc.identifier.jtitle科学哲学科学史研究ja
dc.identifier.volume2ja
dc.identifier.spage87ja
dc.identifier.epage99ja
dc.textversionpublisherja
dc.sortkey07ja
dc.identifier.selfDOI10.14989/56986ja
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