Weyl-Wigner-Moyal formulation of a Dirac quantized constrained system
Domingo J. Louis-Martinez
Abstract
An extension of the Weyl-Wigner-Moyal formulation of quantum mechanics suitable for a Dirac quantized constrained system is proposed. In this formulation, quantum observables are described by equivalent classes of Weyl symbols. The Weyl product of these equivalent classes is defined. The new Moyal bracket is shown to be compatible with the Dirac bracket for constrained systems.
Create a lesson
Related papers
Towards the Geometry of Quantum Optical Measurements: Kraus Trajectories in the Instrumental Weyl-Heisenberg Group Manifold
Tzula B. Propp, Chris S. Jackson
Bell's go theorem: regaining local causality with a new notion of realism
Lorenzo Catani, Nesta van der Schaaf, Rui Soares Barbosa
Quantum state texture of maximal-resource Fourier states under Hawking radiation
Shengyan Ma, Yiding Wang, Xiaofen Huang et al.
Magic-Free Certification of Logical Error Rates in Universal Fault-Tolerant Circuits
Gebrat Porta-San Miguel, Shahram Panahiyan, Dieter Jaksch
QBFF: Deep Quantum Bottleneck for Automatic Speaker Verification Anti-Spoofing
Anton Firc, Nouhaila Innan, Vojtěch Staněk et al.
Entanglement and parametric resonance in coupled oscillator systems
Roxane Thériault, George Zahariade