A theorem of the theory of semi-simple Lie groups
Н. Чеботарев (1942)
Matematiceskij sbornik
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Displaying similar documents to “Semi-symmetric four dimensional neutral Lie groups”
A theorem of the theory of semi-simple Lie groups
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In this study, S-manifolds endowed with a semi-symmetric metric connection naturally related with the S-structure are considered and some curvature properties of such a connection are given. In particular, the conditions of semi-symmetry, Ricci semi-symmetry and Ricci-projective semi-symmetry of this semi-symmetric metric connection are investigated.
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We determine explicitly the local structure of a semi-symmetric -space.
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2000 Mathematics Subject Classification: 15A69, 15A78. In [3] we present the construction of the semi-symmetric algebra [χ](E) of a module E over a commutative ring K with unit, which generalizes the tensor algebra T(E), the symmetric algebra S(E), and the exterior algebra ∧(E), deduce some of its functorial properties, and prove a classification theorem. In the present paper we continue the study of the semi-symmetric algebra and discuss its graded dual, the corresponding...
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