Algebra representation of a Lie superalgebra
Algebra representation of a Lie superalgebra If we have a Lie superalgebra L, then, a (not necessarily ...
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Representation of a Lie superalgebra
Representation of a Lie superalgebra In mathematics, particularly in the theory of Lie superalgebras, a representation of a Lie superalgebra L is ...
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Representation of a Lie algebra
Representation of a Lie algebra In mathematics, a representation of a Lie algebra is a way of writing ...
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Lie algebra
Lie algebra In mathematics, a Lie algebra is an algebraic structure whose main use ... lies in studying geometric objects such as Lie groups and differentiable manifolds. Lie algebras ...
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Lie superalgebra
Lie superalgebra In mathematics, a Lie superalgebra is generalisation of a Lie algebra to include a Z 2 - ...
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Unitary representations of a star Lie superalgebra
Unitary representations of a star Lie superalgebra To meet Wikipedia's quality standards, this ... section may require cleanup. In mathematics, a * Lie superalgebra is a complex Lie superalgebra equipped with an involutive antilinear ...
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Representation of a Hopf algebra
Representation of a Hopf algebra In mathematics, there is a concept of a representation of a Hopf algebra. Given a unital associative algebra H, a representation of H is ...
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Supersymmetry algebra
Supersymmetry algebra In theoretical physics, the supersymmetry algebra is a mathematical formalism for describing the ... Consequently, we can speak of a SUSY algebra. Introduction Traditional symmetries in physics are generated ... two kinds of fields into a single algebra requires the introduction of a Z 2 ... fermions are the odd elements. Such an algebra is called a Lie superalgebra. The ...
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Category:Lie algebras
Category:Lie algebras Pages in category "Lie algebras" There are 41 pages in this ... A Adjoint endomorphism Ado's theorem Affine Lie algebra B (B,N) pair C Cartan matrix Cartan subalgebra Casimir invariant Current algebra E Engel theorem F Free Lie ...
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Hopf algebra
Hopf algebra In mathematics, a Hopf algebra, named after Heinz Hopf, is a bialgebra ... called the antipode map of the Hopf algebra. Examples Group algebra. Suppose G is a group. The group algebra KG is a unital associative algebra ...
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