Finite-dimensional Schwinger basis, deformed symmetries, Wigner function, and an algebraic approach to quantum phase

Keyphrases

• Wigner Function 100%
• Algebraic Approach 100%
• Finite-dimensional 100%
• Quantum Phase 100%
• Deformed Symmetries 100%
• Subalgebra 80%
• Phase Operator 40%
• Generalized Representation 40%
• Equivalence Class 20%
• Canonical Transformation 20%
• Hilbert Space 20%
• Wigner Distribution 20%
• Deformed Oscillators 20%
• Action Angle 20%
• Unitary Operators 20%
• Phase Problem 20%
• D-dimensional 20%
• Negative Norms 20%
• Algebraic Formulation 20%
• Admissibility 20%
• Fock Space Representation 20%
• Canonical Basis 20%
• Area-preserving 20%
• Hilbert Space Representation 20%
• Space Vector 20%
• Fock 20%
• Specific Applications 20%
• Operator Formalism 20%
• Generalized Phase Space 20%

Mathematics

• Subalgebra 100%
• Phase Operator 50%
• Hilbert Space 50%
• Phase Space 25%
• Lattices 25%
• Canonical Transformation 25%
• Unitary Operator 25%
• Admissibility 25%
• Canonical Base 25%
• Fock Space 25%
• Fock Basis 25%
• Equivalence Class 25%