R. Malara

most citedOn

A_{n - 1}^{(1)}, B_{n}^{(1)}, C_{n}^{(1)}, D_{n}^{(1)}, A_{2 n}^{(2)}, A_{2 n - 1}^{(2)}

and

D_{n + 1}^{(2)}

Reflection

K

-Matrices

32 citations · 32 across the 1 of their papers we have counts for

collaborators

2 papers

nlin.SI2004★ 32 cited

On $A_{n - 1}^{(1)}, B_{n}^{(1)}, C_{n}^{(1)}, D_{n}^{(1)}, A_{2 n}^{(2)}, A_{2 n - 1}^{(2)}$ and $D_{n + 1}^{(2)}$ Reflection $K$ -Matrices

R. Malara, A. Lima-Santos

We present the classification of the most general regular solutions to the boundary Yang-Baxter equations for vertex models associated with non-exceptional affine Lie algebras. Red…

nlin.SI2003

$C_{n}^{(1)}$ , $D_{n}^{(1)}$ and $A_{2 n - 1}^{(2)}$ reflection K-matrices

A. Lima-Santos, R. Malara

We investigate the possible regular solutions of the boundary Yang-Baxter equation for the vertex models associated with the $C_{n}^{(1)}$ , $D_{n}^{(1)}$ and $A_{2 n - 1}^{(2)}$ affin…

On An−1(1)​,Bn(1)​,Cn(1)​,Dn(1)​,A2n(2)​,A2n−1(2)​ and Dn+1(2)​ Reflection K-Matrices

Cn(1)​, Dn(1)​ and A2n−1(2)​ reflection K-matrices

On $A_{n - 1}^{(1)}, B_{n}^{(1)}, C_{n}^{(1)}, D_{n}^{(1)}, A_{2 n}^{(2)}, A_{2 n - 1}^{(2)}$ and $D_{n + 1}^{(2)}$ Reflection $K$ -Matrices

$C_{n}^{(1)}$ , $D_{n}^{(1)}$ and $A_{2 n - 1}^{(2)}$ reflection K-matrices