Pages that link to "Item:Q1868414"

The following pages link to Boundary quantum group generators of type A (Q1868414):

Displaying 21 items.

• Quantum Satake in type \(A\). I (Q509941) (← links)
• From affine Hecke algebras to boundary symmetries (Q876187) (← links)
• A new current algebra and the reflection equation (Q965886) (← links)
• Classification of reflection matrices related to (super-)Yangians and application to open spin chain models (Q1405888) (← links)
• \(N=2\) boundary supersymmetry in integrable models and perturbed boundary conformal field theory (Q1408055) (← links)
• \(C_n^{(1)}\), \(D_n^{(1)}\) and \(A_{2n-1}^{(2)}\) reflection \(K\)-matrices (Q1414560) (← links)
• A representation basis for the quantum integrable spin chain associated with the \(su(3)\) algebra (Q1638695) (← links)
• The Bethe ansatz equations for reflecting magnons (Q1960060) (← links)
• Exact solution of the \(A_2^{(2)}\) model with non-diagonal boundary reflections (Q2281059) (← links)
• Nonstandard representations of type \(C\) affine Hecke algebra from \(K\)-operators. (Q2355065) (← links)
• On the \mathcal {U}_{q}[sl(2)] Temperley–Lieb reflection matrices (Q3301203) (← links)
• Temperley–Lieb<i>K</i>-matrices (Q3301432) (← links)
• Exact solution of an<i>su</i>(<i>n</i>) spin torus (Q3302752) (← links)
• On reflection algebras and twisted Yangians (Q3438424) (← links)
• Boundary non-local charges from the open spin chain (Q4968826) (← links)
• Complete spectrum of quantum integrable lattice models associated to $\boldsymbol {\mathcal{U}_{q} (\widehat{gl_{n}})}$ by separation of variables (Q5055665) (← links)
• Reflection $\boldsymbol{K}$ matrices associated with an Onsager coideal of $\boldsymbol{U_p(A^{(1)}_{n-1})}, \boldsymbol{U_p(B^{(1)}_{n})}, $ $ \boldsymbol{U_p(D^{(1)}_{n})}$ and $\boldsymbol{U_p(D^{(2)}_{n+1})}$ (Q5059038) (← links)
• On boundary fusion and functional relations in the Baxterized affine Hecke algebra (Q5171338) (← links)
• On , , , , , , and reflection<i>K</i>-matrices (Q5239314) (← links)
• Reflection matrices with<i>U</i>_<i>q</i>[osp⁽²⁾(2|2<i>m</i>)] symmetry (Q5369377) (← links)
• Integrable boundaries for the q-Hahn process (Q5877060) (← links)