The covariant differential calculus on the quantum Minkowski space is presented with the help of the generalized Wess-Zumino method and the quantum Pauli matrices and quantum Dirac matrices are constructed parallel to those in the classical case. Combining these two aspects a q-analogue of Dirac equation follows directly.Physics, Particles & FieldsSCI(E)20ARTICLE3417-4225
AbstractFor transcendental values of q the quantum tangent spaces of all left-covariant first order ...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
With applications in quantum field theory, elementary particle physics and general relativity, this ...
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...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
From the basic 4 x 4 R matrix associated with the quantum Lorentz group SL(q)(2, C) and its various ...
summary:We introduce a method for construction of a covariant differential calculus over a Hopf alge...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
Abstract: We show that the complicated *-structure characterizing for positive q the U_qso(N)-covari...
A Dirac operator D on quantized irreducible generalized flag manifolds is defined. This yields a Hil...
Abstract: We report on our recent breakthrough in the costructionfor q>0 of Hermitean and ``tractabl...
We used the concept of quantum calculus (Jackson’s calculus) in a recent note to develop an extended...
We find a series of new solutions to Wess-Zumino's consistency conditions for noncommutative di...
AbstractFor transcendental values of q the quantum tangent spaces of all left-covariant first order ...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
With applications in quantum field theory, elementary particle physics and general relativity, this ...
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...
By introducing the left and right derivatives, we establish a real structure for the covariant diffe...
From the basic 4 x 4 R matrix associated with the quantum Lorentz group SL(q)(2, C) and its various ...
summary:We introduce a method for construction of a covariant differential calculus over a Hopf alge...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
Abstract: We show that the complicated *-structure characterizing for positive q the U_qso(N)-covari...
A Dirac operator D on quantized irreducible generalized flag manifolds is defined. This yields a Hil...
Abstract: We report on our recent breakthrough in the costructionfor q>0 of Hermitean and ``tractabl...
We used the concept of quantum calculus (Jackson’s calculus) in a recent note to develop an extended...
We find a series of new solutions to Wess-Zumino's consistency conditions for noncommutative di...
AbstractFor transcendental values of q the quantum tangent spaces of all left-covariant first order ...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
With applications in quantum field theory, elementary particle physics and general relativity, this ...