Spaces with two affine connections
dc.contributor.author
dc.date.accessioned
2009-07-15T11:30:47Z
dc.date.available
2009-07-15T11:30:47Z
dc.date.created
1967
dc.identifier.citation
Santaló, L. (1967). Spaces with two affine connections. Bulletin of the Calcutta Mathematical Society, 59 (1-2), 3-8
dc.identifier.issn
0008-0659
dc.identifier.uri
dc.description.abstract
In an n-dimensional space with several affine connections it is possible to define certain tensors analogous to the ordinary curvature tensor. They may be obtained as coefficients of the generalized Ricci identities of the classical Riemannian geometry, as was done by the present author in a previous paper (Santaló, 1954). Recently, following a similar way, Sen (Sen, 1964) has obtained new tensors and new quantities, which he applies to get generalized forms of the equations of the unified field theory of Einstein, as developed by Hlavaty (Hlavaty, 1957). In the present paper we consider especially the case of two connections aT, bT and obtain several tensors (among them those of Sen) and certain properties of these tensors
dc.format.mimetype
application/pdf
dc.language.iso
Anglès
dc.publisher
Calcutta Mathematical Society
dc.relation.ispartof
Bulletin of the Calcutta Mathematical Society, 1967, vol. 59, núm. 1-2, p. 3-8
dc.relation.ispartofseries
Publicacions
dc.rights
Tots els drets reservats
dc.subject
dc.title
Spaces with two affine connections
dc.type
Article
dc.rights.accessRights
info:eu-repo/semantics/openAccess