Bharath Narayanan

collaborators

3 papers

math.QA2014

Representations of the Dynamical Affine Quantum Group $U_{q, x} (s l_{2}) = U_{q, λ} (s l_{2})$ and Hypergeometric Functions

Bharath Narayanan

The representation theory of the Hopf algebroid $U_{q, x} (s l_{2}) = U_{q, λ} (s l_{2})$ is initiated and it is established that the intertwiner between the tensor product…

math.QA2014

Two Equivalent Realizations of Trigonometric Dynamical Affine Quantum Group $U_{q, x} (s l_{2}) = U_{q, λ} (s l_{2})$ , Drinfeld Currents and Hopf Algebroid Structures

Bharath Narayanan

Two new realizations, denoted $U_{q, x} (g l_{2})$ and $U (R_{q, x} (g l_{2}))$ of the trigonometric dynamical quantum affine algebra $U_{q, λ} (g l_{2})$ are propose…

math.QA2002

Representations of Affine Quantum Function Algebras

Bharath Narayanan

Let $C$ be a symmetrizable generalized Cartan Matrix, and $q$ an indeterminate. ${\fg}(C)$ is the Kac-Moody Lie algebra and $U=U_q({\fg}(C))$ the associated quantum enveloping alge…

Representations of the Dynamical Affine Quantum Group Uq,x​(sl2​​)=Uq,λ​(sl2​​) and Hypergeometric Functions

Two Equivalent Realizations of Trigonometric Dynamical Affine Quantum Group Uq,x​(sl2​​)=Uq,λ​(sl2​​), Drinfeld Currents and Hopf Algebroid Structures

Representations of Affine Quantum Function Algebras

Representations of the Dynamical Affine Quantum Group $U_{q, x} (s l_{2}) = U_{q, λ} (s l_{2})$ and Hypergeometric Functions

Two Equivalent Realizations of Trigonometric Dynamical Affine Quantum Group $U_{q, x} (s l_{2}) = U_{q, λ} (s l_{2})$ , Drinfeld Currents and Hopf Algebroid Structures