24 resultados para Restricted Lie algebras
em Bulgarian Digital Mathematics Library at IMI-BAS
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This project was partially supported by RFBR, grants 99-01-00233, 98-01-01020 and 00-15-96128.
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2000 Mathematics Subject Classification: 17B01, 17B30, 17B40.
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2000 Mathematics Subject Classification: 17B01, 17B30, 17B40.
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2000 Mathematics Subject Classification: Primary: 17A32; Secondary: 16R10, 16P99, 17B01, 17B30, 20C30
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Марта Теофилова - Конструиран е пример на четиримерно специално комплексно многообразие с норденова метрика и постоянна холоморфна секционна кривина чрез двупара-метрично семейство от разрешими алгебри на Ли. Изследвани са кривинните свойства на полученото многообразие. Дадени са необходими и достатъчни усло-вия за разглежданото многообразие да бъде изотропно келерово.
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2000 Mathematics Subject Classification: Primary 17A32, Secondary 17D25.
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The paper has been presented at the 12th International Conference on Applications of Computer Algebra, Varna, Bulgaria, June, 2006
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∗The first author was partially supported by MURST of Italy; the second author was par- tially supported by RFFI grant 99-01-00233.
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Given a differentiable action of a compact Lie group G on a compact smooth manifold V , there exists [3] a closed embedding of V into a finite-dimensional real vector space E so that the action of G on V may be extended to a differentiable linear action (a linear representation) of G on E. We prove an analogous equivariant embedding theorem for compact differentiable spaces (∞-standard in the sense of [6, 7, 8]).
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* The authors thank the “Swiss National Science Foundation” for its support.
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Let F C 0 be the class of all finite groups, and for each nonnegative
integer n define by induction the group class FC^(n+1) consisting of
all groups G such that for every element x the factor group G/CG (
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∗ The work was supported by the National Fund “Scientific researches” and by the Ministry of Education and Science in Bulgaria under contract MM 70/91.
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* The research is supported partly by INTAS: 04-77-7173 project, http://www.intas.be
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The isomorphism problem of arbitrary algebraic structures plays always a central role in the study of a given algebraic object. In this paper we give the first investigations and also some basic results on the isomorphism problem of commutative group algebras in Bulgaria.
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Let a commutative ring R be a direct product of indecomposable rings with identity and let G be a finite abelian p-group. In the present paper we give a complete system of invariants of the group algebra RG of G over R when p is an invertible element in R. These investigations extend some classical results of Berman (1953 and 1958), Sehgal (1970) and Karpilovsky (1984) as well as a result of Mollov (1986).