From the basic 4 x 4 R matrix associated with the quantum Lorentz group SL(q)(2, C) and its various fusion matrices, the covariant differential calculus on the quantum Minkowski space and the R commutation relation for the covariant generators of quantum Lorentz group are presented.Physics, MultidisciplinarySCI(E)0ARTICLE2173-1802
A quantum deformation of the conformal algebra of the Minkowskian spacetime in $(3+1)$ dimensions is...
With applications in quantum field theory, general relativity and elementary particle physics, this ...
Abstract: We sketch our recent application of a non-commutative version of the Cartan `moving-frame'...
The covariant differential calculus on the quantum Minkowski space is presented with the help of the...
The covariant differential calculus on the quantum Minkowski space is presented with the help of the...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
SIGLEAvailable from British Library Document Supply Centre- DSC:9106.16(CU-DAMTP--93-45) / BLDSC - B...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
It is shown that the generating function for the matrix elements of irreps of Lorentz group is the c...
We establish duality between real forms of the quantum deformation of the four-dimensional orthogona...
International audienceA construction of the real 4D Minkowski space-time starting from quantum harmo...
International audienceThe Lorentz metric represented by the diagonal matrix G = diag(1,-1,-1,-1) act...
We investigate inhomogeneous quantum groups G built from a quantum group H and translations. The cor...
Abstract: We apply one of the formalisms of noncommutative geometry to $R^N_q$, the quantum space co...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
A quantum deformation of the conformal algebra of the Minkowskian spacetime in $(3+1)$ dimensions is...
With applications in quantum field theory, general relativity and elementary particle physics, this ...
Abstract: We sketch our recent application of a non-commutative version of the Cartan `moving-frame'...
The covariant differential calculus on the quantum Minkowski space is presented with the help of the...
The covariant differential calculus on the quantum Minkowski space is presented with the help of the...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
SIGLEAvailable from British Library Document Supply Centre- DSC:9106.16(CU-DAMTP--93-45) / BLDSC - B...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
It is shown that the generating function for the matrix elements of irreps of Lorentz group is the c...
We establish duality between real forms of the quantum deformation of the four-dimensional orthogona...
International audienceA construction of the real 4D Minkowski space-time starting from quantum harmo...
International audienceThe Lorentz metric represented by the diagonal matrix G = diag(1,-1,-1,-1) act...
We investigate inhomogeneous quantum groups G built from a quantum group H and translations. The cor...
Abstract: We apply one of the formalisms of noncommutative geometry to $R^N_q$, the quantum space co...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
A quantum deformation of the conformal algebra of the Minkowskian spacetime in $(3+1)$ dimensions is...
With applications in quantum field theory, general relativity and elementary particle physics, this ...
Abstract: We sketch our recent application of a non-commutative version of the Cartan `moving-frame'...
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