Add to ORKGQuantization of constraint systems within the Weyl-Wigner-Groenewold-Moyal framework is discussed. Constraint dynamics of classical and quantum systems is reformulated using the skew-gradient projection formalism. The quantum deformation of the Dirac bracket is generalized to match smoothly the classical Dirac bracket in and outside of the constraint submanifold in the limit $\hbar \to 0$
We show that in modified Faddeev-Jackiw formalism, first and second class constraints appear at each...
We analyze the canonical treatment of classical constrained mechanical systems formulated with a dis...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We study the deformation quantisation (Moyal quantisation) of general constrained Hamiltonian system...
We study Moyal quantization for a constrained system. One of the purposes of this work is to give a ...
We study the Moyal quantization for the constrained system. One of the purposes is to give a proper ...
The purpose of this work is to examine the problem of quantising constrained dynamical systems withi...
The quantum deformation of the Poisson bracket is the Moyal bracket. We construct quantum deformatio...
Geometric properties of operators of quantum Dirac constraints and physical observables are studied ...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
The statistical mechanics of quantum-classical systems with holonomic constraints is formulated rig...
This is the first of a series of papers in which a new formulation of quantum theory is developed fo...
We study special systems with infinitely many degrees of freedom with regard to dynamical evolution ...
We explicitly quantize the general second-class constrained system at the level of deformation quant...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We show that in modified Faddeev-Jackiw formalism, first and second class constraints appear at each...
We analyze the canonical treatment of classical constrained mechanical systems formulated with a dis...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We study the deformation quantisation (Moyal quantisation) of general constrained Hamiltonian system...
We study Moyal quantization for a constrained system. One of the purposes of this work is to give a ...
We study the Moyal quantization for the constrained system. One of the purposes is to give a proper ...
The purpose of this work is to examine the problem of quantising constrained dynamical systems withi...
The quantum deformation of the Poisson bracket is the Moyal bracket. We construct quantum deformatio...
Geometric properties of operators of quantum Dirac constraints and physical observables are studied ...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
The statistical mechanics of quantum-classical systems with holonomic constraints is formulated rig...
This is the first of a series of papers in which a new formulation of quantum theory is developed fo...
We study special systems with infinitely many degrees of freedom with regard to dynamical evolution ...
We explicitly quantize the general second-class constrained system at the level of deformation quant...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We show that in modified Faddeev-Jackiw formalism, first and second class constraints appear at each...
We analyze the canonical treatment of classical constrained mechanical systems formulated with a dis...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...