Add to ORKGWe present solutions of the Quantum Yang-Baxter Equation that satisfy the condition [ R_{cd^{ab neq 0 Rightarrow ({ a,b = { c,d ) quad mbox{or quad (b=sigma(a) quad hbox{ and ; d= sigma (c)), ] where $sigma$ denotes the involution on ${ 1, ldots ,n $ given by $sigma (i)=n+1-i$
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
This paper is supplementary to my paper ``Multiparameter Quantum Groups and Multiparameter $R$-Matri...
The type-I quantum superalgebras are known to admit non-trivial one-parameter families of inequivale...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
The exact solution of C N Yang's one-dimensional many-body problem with repulsive delta-function int...
12 pages, LaTeX2e with packages vmargin, wasysym, amsmath, amssymbWe construct a universal trigonome...
We generalized and classified the R-operators which satisfy the quantum Yang-Baxter equation on afun...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
A general method is developed for constructing representations of the Temperley-Lieb algebra, which ...
For any algebra, two families of colored Yang-Baxter operators are constructed, thus producing solut...
I plan to discuss how Q-operators for rational spin chains can be constructed in the framework of th...
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
This paper is supplementary to my paper ``Multiparameter Quantum Groups and Multiparameter $R$-Matri...
The type-I quantum superalgebras are known to admit non-trivial one-parameter families of inequivale...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which ar...
The exact solution of C N Yang's one-dimensional many-body problem with repulsive delta-function int...
12 pages, LaTeX2e with packages vmargin, wasysym, amsmath, amssymbWe construct a universal trigonome...
We generalized and classified the R-operators which satisfy the quantum Yang-Baxter equation on afun...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
A general method is developed for constructing representations of the Temperley-Lieb algebra, which ...
For any algebra, two families of colored Yang-Baxter operators are constructed, thus producing solut...
I plan to discuss how Q-operators for rational spin chains can be constructed in the framework of th...
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
This paper is supplementary to my paper ``Multiparameter Quantum Groups and Multiparameter $R$-Matri...