We show an equivalence between Dirac quantization and the reduced phase space quantization. The equivalence of the both quantization methods determines the operator ordering of the Hamiltonian. Some examples of the operator ordering are shown in simple models
A canonical transformation is performed on the phase space of a number of homogeneous cosmologies to...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
The constrained Hamiltonian systems admitting no gauge conditions are considered. The methods to dea...
The methods of reduced phase space quantization and Dirac quantization are examined in a simple gaug...
A Lagrangian treatment of the quantization of first class Hamiltonian systems with constraints and H...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
We examine two singular Lagrangian systems with constraints which apparently reduce the phase space ...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Geometric properties of operators of quantum Dirac constraints and physical observables are studied ...
A Lagrangian treatment of the quantization of first class Hamiltonian systems with constraints and H...
We study the deformation quantisation (Moyal quantisation) of general constrained Hamiltonian system...
A canonical transformation is performed on the phase space of a number of homogeneous cosmologies to...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
The constrained Hamiltonian systems admitting no gauge conditions are considered. The methods to dea...
The methods of reduced phase space quantization and Dirac quantization are examined in a simple gaug...
A Lagrangian treatment of the quantization of first class Hamiltonian systems with constraints and H...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
We examine two singular Lagrangian systems with constraints which apparently reduce the phase space ...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Hamiltonian constraints feature in the canonical formulation of general relativity. Unlike typical c...
Geometric properties of operators of quantum Dirac constraints and physical observables are studied ...
A Lagrangian treatment of the quantization of first class Hamiltonian systems with constraints and H...
We study the deformation quantisation (Moyal quantisation) of general constrained Hamiltonian system...
A canonical transformation is performed on the phase space of a number of homogeneous cosmologies to...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...