The constraints appearing in the quantization of Galilean gauge theories are redundant. They are replaced by independent constraints, which allow a direct evaluation of Dirac brackets. The canonical variables are then determined
Contains fulltext : 129492.pdf (publisher's version ) (Open Access)Radboud Univers...
International audienceFirst-class constraints constitute a potential obstacle to the computation of ...
We will pick up the concepts of partial and complete observables introduced by Rovelli in Conception...
A physical system possessing first-class constraints is quantized by using the Dirac-bracket formali...
Galilean gauge theories are quantized according to Dirac's theory of canonical quantization of const...
The Dirac procedure for dealing with constraints is applied to the quantization of gauge theories on...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
Relevant physical models are described by singular Lagrangians, so that their Hamiltonian descriptio...
The quantum deformation of the Poisson bracket is the Moyal bracket. We construct quantum deformatio...
We analyse two principal approaches to the quantization of physical models worked out to date. There...
In a classical Hamiltonian theory with second class constraints the phase space functions on the con...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
We rederive the results of our companion paper, for matching spacetime and internal signa-ture, by a...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
For systems possessing only first-class constraints, we rigorously prove that the secondary constrai...
Contains fulltext : 129492.pdf (publisher's version ) (Open Access)Radboud Univers...
International audienceFirst-class constraints constitute a potential obstacle to the computation of ...
We will pick up the concepts of partial and complete observables introduced by Rovelli in Conception...
A physical system possessing first-class constraints is quantized by using the Dirac-bracket formali...
Galilean gauge theories are quantized according to Dirac's theory of canonical quantization of const...
The Dirac procedure for dealing with constraints is applied to the quantization of gauge theories on...
The way of finding all the constraints in the Hamiltonian formulation of singular (in particular, ga...
Relevant physical models are described by singular Lagrangians, so that their Hamiltonian descriptio...
The quantum deformation of the Poisson bracket is the Moyal bracket. We construct quantum deformatio...
We analyse two principal approaches to the quantization of physical models worked out to date. There...
In a classical Hamiltonian theory with second class constraints the phase space functions on the con...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
We rederive the results of our companion paper, for matching spacetime and internal signa-ture, by a...
After having justified the gauge invariant version of the chiral Schwinger model we perform canonica...
For systems possessing only first-class constraints, we rigorously prove that the secondary constrai...
Contains fulltext : 129492.pdf (publisher's version ) (Open Access)Radboud Univers...
International audienceFirst-class constraints constitute a potential obstacle to the computation of ...
We will pick up the concepts of partial and complete observables introduced by Rovelli in Conception...
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