Lattic isomorphisms of lie algebras
1964 ◽
Vol 4
(4)
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pp. 470-475
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Let L be a finite dimensional Lie algebra over the Field F. We denote by (L) the lattice of all subalgebras of L. By a lattice isomorphiusm (whicn we abbrevite to -isomorphism) of L onto a Lie algebra M over the same field F, we mean an isomorphism of (L) onto (M). It is possible for non-isomorphic Lie algebras to -isomorphic, for example, the algebra of real vectors with product the vector product is -isomorphic to any 2-dimensional Lie algebra over the field of real numbers.
2007 ◽
Vol 5
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pp. 195-200
2016 ◽
Vol 2016
(716)
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Keyword(s):
2007 ◽
Vol 17
(03)
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pp. 527-555
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2019 ◽
Vol 18
(12)
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pp. 1950233
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Keyword(s):
2019 ◽
Vol 53
(supl)
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pp. 45-86
1969 ◽
Vol 21
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pp. 1432-1454
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Keyword(s):
2012 ◽
Vol 12
(02)
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pp. 1250154
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2012 ◽
Vol 11
(01)
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pp. 1250001
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Keyword(s):