We present particularly simple new solutions to the Yang-Baxter equation arising from two-dimensional cyclic representations of quantum SU(2). They are readily interpreted as scattering matrices of relativistic objects, and the quantum group becomes a dynamical symmetry
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
The exact solution of C N Yang's one-dimensional many-body problem with repulsive delta-function int...
46 pagesFor a finite dimensional simple Lie algebra g, the standard universal solution R(x) in $U_q(...
We find new solutions to the Yang-Baxter equation in terms of the interwiner matrix for semi-cyclic ...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
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 representation theory of the Drinfeld doubles of dihedral groups is used to solve the Yang Baxte...
The text is based on an established graduate course given at MIT that provides an introduction to th...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
A general method is developed for constructing representations of the Temperley-Lieb algebra, which ...
The type-I quantum superalgebras are known to admit non-trivial one-parameter families of inequivale...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
Dynamical quantum groups were recently introduced by Etingof and Varchenko as an algebraic framework...
12 pages, LaTeX2e with packages vmargin, wasysym, amsmath, amssymbWe construct a universal trigonome...
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
The exact solution of C N Yang's one-dimensional many-body problem with repulsive delta-function int...
46 pagesFor a finite dimensional simple Lie algebra g, the standard universal solution R(x) in $U_q(...
We find new solutions to the Yang-Baxter equation in terms of the interwiner matrix for semi-cyclic ...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
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 representation theory of the Drinfeld doubles of dihedral groups is used to solve the Yang Baxte...
The text is based on an established graduate course given at MIT that provides an introduction to th...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
A general method is developed for constructing representations of the Temperley-Lieb algebra, which ...
The type-I quantum superalgebras are known to admit non-trivial one-parameter families of inequivale...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
Dynamical quantum groups were recently introduced by Etingof and Varchenko as an algebraic framework...
12 pages, LaTeX2e with packages vmargin, wasysym, amsmath, amssymbWe construct a universal trigonome...
The Yang-Baxter equation first appeared in theoretical physics, in a paper by the Nobel laureate C. ...
The exact solution of C N Yang's one-dimensional many-body problem with repulsive delta-function int...
46 pagesFor a finite dimensional simple Lie algebra g, the standard universal solution R(x) in $U_q(...
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