We give a two-parametric solution of graded Yang-Baxter equation (YBE) and perform the Yang-Baxterization to obtain the solution of quantum YBE. In the formalism developed in [ 1 J.[2],[3],[4], we give the two-parametric quantized superalgebra Ungl ( 111). MIRAMARE-TRIEST
Using the Kauffman-Lomonaco method, some two-qutrits universal quantum gates are derived from the ni...
12 pages ; Latex2eWe develop a technique of construction of integrable models with a Z_2 grading of ...
ABSTRACT The quantum Yang-Baxter equation first appeared in theoretical physics and statistical mec...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
It is shown that from each self-dual representation of a quantum supergroup with nonvanishing q-supe...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
We present a method for Baxterizing solutions of the constant Yang - Baxter equation associated with...
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...
For any algebra, two families of colored Yang-Baxter operators are constructed, thus producing solut...
In this paper, we introduce an analogue of the classical Yang-Baxter equation for general algebraic ...
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...
This paper answers a few questions about algebraic aspects of bialgebras, associated with the family...
Using the Kauffman-Lomonaco method, some two-qutrits universal quantum gates are derived from the ni...
12 pages ; Latex2eWe develop a technique of construction of integrable models with a Z_2 grading of ...
ABSTRACT The quantum Yang-Baxter equation first appeared in theoretical physics and statistical mec...
In this paper a new class of quantum groups, deformed Yangians, is used to obtain new matrix rationa...
It is shown that from each self-dual representation of a quantum supergroup with nonvanishing q-supe...
We present a systematic procedure to obtain singular solutions of the constant quantum Yang-Baxter e...
A general method of constructing spectral parameter-dependent solutions of the graded Yang-Baxter eq...
We present a method for Baxterizing solutions of the constant Yang - Baxter equation associated with...
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...
For any algebra, two families of colored Yang-Baxter operators are constructed, thus producing solut...
In this paper, we introduce an analogue of the classical Yang-Baxter equation for general algebraic ...
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...
This paper answers a few questions about algebraic aspects of bialgebras, associated with the family...
Using the Kauffman-Lomonaco method, some two-qutrits universal quantum gates are derived from the ni...
12 pages ; Latex2eWe develop a technique of construction of integrable models with a Z_2 grading of ...
ABSTRACT The quantum Yang-Baxter equation first appeared in theoretical physics and statistical mec...
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