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dc.contributor.authorOswald Veblen, J. H. C. Whitehead
dc.date.accessioned2016-02-20T02:25:37Z
dc.date.available2016-02-20T02:25:37Z
dc.date.issued1932
dc.identifier.isbn0521066743,9780521066747
dc.identifier.issn
dc.identifier.urihttp://ir.nmu.org.ua/handle/GenofondUA/18866
dc.description.abstractThis book contains a set of axioms for differential geometry and develops their consequences up to a point where a more advanced book might reasonably begin. Analytical operations with co-ordinate systems are continually used in differential geometry, a typical process being to 'choose a co-ordinate system such that ...' It is therefore natural to state the axioms in terms of an undefined class of 'allowable' co-ordinate systems, and to deduce the properties of the space from the nature of the transformations of co-ordinates permitted by the axioms. These earlier axioms are found to be adequate for the differential geometry of an open simply connected space, the most elementary theorems of which occupy the greater part of Chapters III-V. The more general axioms, in terms of allowable co-ordinate systems and without restrictions on the connectivity of the space, are given in Chapter IV.
dc.language.isoEnglish
dc.publisherCambridge University Press
dc.subjectМатематика\\Геометрия и топология
dc.subjectMathematics\\Geometry and Topology
dc.subject.ddc
dc.subject.lcc
dc.titleThe foundations of differential geometry
dc.typeother
dc.identifier.aichV7LT45SD7CUXQAV7ISUL76ZIYIXP7NTB
dc.identifier.crc328D84CFE1
dc.identifier.doi
dc.identifier.edonkeyDC7B89799DEB59098BE4DC013DE68F96
dc.identifier.googlebookid
dc.identifier.openlibraryid
dc.identifier.udk
dc.identifier.bbk
dc.identifier.libgenid72638
dc.identifier.md5DF2D7414045FFF050218D703FA09F4CB
dc.identifier.sha1CHIG3BDFEIKLVE5E3XU54B24IHJ574SI
dc.identifier.tthEUUZ6SGKNIKD6QW4F7S5GR5NIMEBVDUD3WUIDJQ


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Показати скорочений опис матеріалу