Results 231 to 240 of about 468,478 (267)
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1976
As we pointed out in 6.2, there are exactly two simple real Lie algebras of dimension 3. These are: the algebra \( {{\mathfrak{g}}_{1}} = \mathfrak{s}\mathfrak{l}\left( {2,R} \right) \) of real matrices of the second order with zero trace and the algebra \( {{\mathfrak{g}}_{2}} = \mathfrak{s}\mathfrak{o} = \left( {3,R} \right) \) of real skew-symmetric
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As we pointed out in 6.2, there are exactly two simple real Lie algebras of dimension 3. These are: the algebra \( {{\mathfrak{g}}_{1}} = \mathfrak{s}\mathfrak{l}\left( {2,R} \right) \) of real matrices of the second order with zero trace and the algebra \( {{\mathfrak{g}}_{2}} = \mathfrak{s}\mathfrak{o} = \left( {3,R} \right) \) of real skew-symmetric
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Lie algebraic Carroll/Galilei duality
Journal of Mathematical Physics, 2023JOSÉ MIGUEL Figueroa-O'Farrill +1 more
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Towards a Lie theory of locally convex groups
Japanese Journal of Mathematics, 2006Karl-Hermann Neeb, Neeb Karl-Hermann
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A cognitive approach to lie detection: A meta‐analysis
Legal and Criminological Psychology, 2017Aldert Vrij, Hartmut Blank
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Cohomology of Lie superalgebras and their generalizations
Journal of Mathematical Physics, 1998Ruibin Zhang, Scheunert M, Zhang R B
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Classification of all simple graded Lie algebras whose Lie algebra is reductive. I
Journal of Mathematical Physics, 1976Rittenberg V, Scheunert M
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