Add to ORKGThe covariant differential calculus on the quantum Minkowski space is presented with the help of the generalized Wess-Zumino method and the quantum Pauli matrices. The 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, MultidisciplinarySCI(E)中国科学引文数据库(CSCD)1ARTICLE2199-2061
A Dirac operator D on quantized irreducible generalized flag manifolds is defined. This yields a Hil...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...
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 ...
WOS:000409353500044In this study, we establish the quantum calculus analogue of the classical Dirac ...
Knowlegde in quantum theory,Dirac and Pauli theory for matricesIt is possible to define Dirac matric...
summary:We introduce a method for construction of a covariant differential calculus over a Hopf alge...
We study the basic quantum mechanics for a fully general set of Dirac matrices in a curved spacetime...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
The set of all matrix-valued first-order differential operators that commute with the Dirac equation...
Abstract: We show that the complicated *-structure characterizing for positive q the U_qso(N)-covari...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
A Dirac operator D on quantized irreducible generalized flag manifolds is defined. This yields a Hil...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...
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 ...
WOS:000409353500044In this study, we establish the quantum calculus analogue of the classical Dirac ...
Knowlegde in quantum theory,Dirac and Pauli theory for matricesIt is possible to define Dirac matric...
summary:We introduce a method for construction of a covariant differential calculus over a Hopf alge...
We study the basic quantum mechanics for a fully general set of Dirac matrices in a curved spacetime...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
The set of all matrix-valued first-order differential operators that commute with the Dirac equation...
Abstract: We show that the complicated *-structure characterizing for positive q the U_qso(N)-covari...
Abstract: We briefly report our application of a version of noncommutative geometry to the quantum E...
A Dirac operator D on quantized irreducible generalized flag manifolds is defined. This yields a Hil...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...