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Representation of a Lie superalgebra (view )
searching for Lie superalgebra 9 found (146 total)
alternate case: lie superalgebra
Gerstenhaber algebra
(490 words)
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that combines the structures of a supercommutative ring and a graded Lie superalgebra . It is used in the Batalin–Vilkovisky formalism. It appears also in
Graded (mathematics)
(1,229 words)
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graded Lie superalgebra is a graded Lie algebra with the requirement for anticommutativity of its Lie bracket relaxed. A supergraded Lie superalgebra is a
Frölicher–Nijenhuis bracket
(1,360 words)
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}^{\infty }\mathrm {Der} _{k}\,\Omega ^{*}(M).} This forms a graded Lie superalgebra under the anticommutator of derivations defined on homogeneous derivations
Unitary representation
(980 words)
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theory of SL2(R) Representations of the Lorentz group Stone–von Neumann theorem Unitary representation of a star Lie superalgebra Zonal spherical function
Khovanov homology
(1,428 words)
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U_{q}(sl(n))} and P0(L){\displaystyle P_{0}(L)} via that of the quantum Lie superalgebra Uq(gl(1|1)){\displaystyle U_{q}(gl(1|1))}. The Alexander polynomial
Schouten–Nijenhuis bracket
(1,017 words)
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The Schouten–Nijenhuis bracket makes the multivector fields into a Lie superalgebra if the grading is changed to the one of opposite parity (so that the
Batalin–Vilkovisky formalism
(3,110 words)
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for multi-vector fields is an example of an antibracket. If L is a Lie superalgebra , and Π is the operator exchanging the even and odd parts of a super
Lie algebra representation
(4,308 words)
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similar to that on connected compact semisimple Lie groups. If we have a Lie superalgebra L, then a representation of L on an algebra is a (not necessarily associative)
Symmetry in quantum mechanics
(7,881 words)
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transformation. Electroweak symmetry Electroweak symmetry breaking A Lie superalgebra is an algebra in which (suitable) basis elements either have a commutation