A general system constrained with {\it several} initial constraint conditions is quantized based on the Dirac formalism and the Schrödinger equation for this system is obtained. These constraint conditions are now allowed to depend not only on the coordinates but also on the velocities. It is shown that the hermiticity for the observables of the system restricts the geometrical structure of our world. A general system constrained with {\it several} initial constraint conditions is quantized based on the Dirac formalism and the Schrödinger equation for this system is obtained. These constraint conditions are now allowed to depend not only on the coordinates but also on the velocities. It is shown that the hermiticity for the observables of t...
A relativistic Hamiltonian mechanical system is seen as a conservative Dirac constraint system on th...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We apply Dirac's square root idea to constraints for embedded 4-geometries swept by a 3-dimensional ...
We study the theory of systems with constraints from the point of view of the formal theory of parti...
We apply Dirac’s square root idea to constraints for embedded 4-geometries swept by a 3-dimensional ...
The Dirac–Bergmann algorithm is a recipe for converting a theory with a singular Lagrangian into a c...
A framework for deriving equations of motion for constrained quantum systems is introduced and a pro...
Quantization of constraint systems within the Weyl-Wigner-Groenewold-Moyal framework is discussed. C...
We consider the problem of constrained motion along a conic path under a given external potential fu...
We study the basic quantum mechanics for a fully general set of Dirac matrices in a curved spacetime...
International audienceIn this note we describe how some objects from generalized geometry appear in ...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Any: 2014, Tutor: J...
We consider quantum mechanics on constrained surfaces which have nonEuclidean metrics and variable G...
A relativistic Hamiltonian mechanical system is seen as a conservative Dirac constraint system on th...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...
In her recent work, Dittrich generalized Rovelli's idea of partial observables to construct Dirac ob...
We apply Dirac's square root idea to constraints for embedded 4-geometries swept by a 3-dimensional ...
We study the theory of systems with constraints from the point of view of the formal theory of parti...
We apply Dirac’s square root idea to constraints for embedded 4-geometries swept by a 3-dimensional ...
The Dirac–Bergmann algorithm is a recipe for converting a theory with a singular Lagrangian into a c...
A framework for deriving equations of motion for constrained quantum systems is introduced and a pro...
Quantization of constraint systems within the Weyl-Wigner-Groenewold-Moyal framework is discussed. C...
We consider the problem of constrained motion along a conic path under a given external potential fu...
We study the basic quantum mechanics for a fully general set of Dirac matrices in a curved spacetime...
International audienceIn this note we describe how some objects from generalized geometry appear in ...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Any: 2014, Tutor: J...
We consider quantum mechanics on constrained surfaces which have nonEuclidean metrics and variable G...
A relativistic Hamiltonian mechanical system is seen as a conservative Dirac constraint system on th...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...
This thesis is devoted to the study of several mathematical aspects related to the geometry and quan...