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15
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Are certain Type-A crystal bases actually "famous" graphs in graph theory?

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#graph-theory #representation-theory #quantum-groups
118
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Minimal tensor product of $B(H)$ and $C(G)$

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#functional-analysis #tensor-products #operator-algebras #quantum-groups
113
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How to show that the inversion map is a anti-Poisson map?

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#lie-groups #quantum-groups #poisson-geometry
137
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Is this a valid q-deformation of $SU(2)$ via the $SU(3)$ Lie algebra?

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#representation-theory #lie-algebras #hopf-algebras #quantum-groups #deformation-theory
77
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How to construct irreducible representations of a Hopf algebra based on a finite non-Abelian group (beyond quantum double)?

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#representation-theory #hopf-algebras #quantum-groups #fusion-categories
46
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How do I prove this expression for the q-deformed factorial?

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#sequences-and-series #combinatorics #knot-theory #quantum-groups #braid-groups
34
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``Quantum''/ non-commutating extension of polytopes

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#discrete-mathematics #combinatorial-geometry #discrete-geometry #quantum-groups #noncommutative-geometry
33
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Explicit algebra for elliptic quantum group associated with $SU(2)$, motivated by that of the $q$-deformation

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#abstract-algebra #quantum-groups
33
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Finding the expression for $f_h^{-1} (a)$ when the expression for $f_h (a)$ is given.

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#hopf-algebras #quantum-groups #deformation-theory
90
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References about Quantum Theory

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#mathematical-physics #quantum-mechanics #quantum-field-theory #quantum-groups #topological-quantum-field-theory
37
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Where does the unitarity structure of $U_q(\mathfrak{sl}_2)$ come from?

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#category-theory #representation-theory #c-star-algebras #hopf-algebras #quantum-groups
69
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Quantum plane is a bialgebra

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#hopf-algebras #quantum-groups #coalgebras
166
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Any symplectic manifold is a Poisson manifold.

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#differential-forms #vector-fields #symplectic-geometry #quantum-groups #poisson-geometry
184
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Does no one know where the canonical commutation relations come from?

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#physics #mathematical-physics #quantum-mechanics #quantum-groups
64
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When is a triangular structure called non-degenerate?

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#lie-algebras #quantum-groups

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