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dc.contributor.authorEdward Kasner
dc.date.accessioned2016-02-20T05:39:55Z
dc.date.available2016-02-20T05:39:55Z
dc.date.issued1913
dc.identifier.isbn
dc.identifier.issn
dc.identifier.urihttp://ir.nmu.org.ua/handle/GenofondUA/22549
dc.description.abstractThe relations between mathematics and physics have been presented so frequently and so adequately in recent years, that further discussion would seem unnecessary. Mathematics, however, is too often taken to be analysis, and the role of geom- etry is neglected. Geometry may be viewed either as a branch of pure mathematics, or as the simplest of the physical sciences. For our discussion we choose the latter point of view: geometry is the science of actual physical or intuitive space. All physical phenomena take place in space, and hence necessarily present geometric aspects. We confine our discussion to mechanics, and consider the r61e of geometry in mechanics.
dc.language.isoEnglish
dc.publisherAmerican Mathematical Society
dc.subjectМатематика\\Динамические системы
dc.subjectMathematics\\Dynamical Systems
dc.subject.ddc
dc.subject.lcc
dc.titleDifferential geometric aspects of dynamics
dc.typeother
dc.identifier.aichFXOXMMFVMJFYWGWPKTLXVJHVPKOVD37I
dc.identifier.crc3265583B66
dc.identifier.doi
dc.identifier.edonkeyD59AAD97A41759DC083B86919367ACB4
dc.identifier.googlebookid
dc.identifier.openlibraryid
dc.identifier.udk
dc.identifier.bbk
dc.identifier.libgenid834751
dc.identifier.md5c1b167acf92a1f366e3a3a854a9f82f8
dc.identifier.sha1KCHQGDI2H7VCINYXADWJQUBLALP7F3CV
dc.identifier.tthVEFSXLXCQ4FMYXHD334IAXMV77MKNL6X5B3MIYQ


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