Geometrical approach to the discrete Wigner function in prime power dimensions
From MaRDI portal
Publication:3419330
DOI10.1088/0305-4470/39/46/016zbMath1148.81310arXivquant-ph/0605113OpenAlexW1988836204MaRDI QIDQ3419330
José Luis Romero, Carlos Muñoz, Andrei B. Klimov
Publication date: 6 February 2007
Published in: Journal of Physics A: Mathematical and General (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/quant-ph/0605113
Phase-space methods including Wigner distributions, etc. applied to problems in quantum mechanics (81S30) Miscellaneous applications of number theory (11Z05)
Related Items (18)
Generation of bases with definite factorization for ann-qubit system and mutually unbiased sets construction ⋮ Finite linear spaces, plane geometries, Hilbert spaces and finite phase space ⋮ Quantum tomography and Schwinger’s picture of quantum mechanics* ⋮ On the discrete Wigner function for $\mathrm{SU(N)}$ ⋮ Macroscopic approach to N-qudit systems ⋮ Discrete phase-space structures and Wigner functions for \(N\) qubits ⋮ Orbital angular momentum in phase space ⋮ Stellar representation of extremal Wigner-negative spin states ⋮ Bi-orthogonal mutually unbiased bases for N-qubit systems ⋮ A family of Weyl-Wigner transforms for discrete variables defined in a finite-dimensional Hilbert space ⋮ Discrete phase-space mappings, tomographic condition and permutation invariance ⋮ Spectra of phase point operators in odd prime dimensions and the extended Clifford group ⋮ Partially unbiased entangled bases ⋮ Generalized reduction formula for discrete Wigner functions of multiqubit systems ⋮ Block-circulant matrices with circulant blocks, Weil sums, and mutually unbiased bases. II. The prime power case ⋮ Quantum Fourier transform and tomographic Rényi entropic inequalities ⋮ Non-orthogonal Wigner-like mapping ⋮ MUB-like structures and tomographic reconstruction for N-ququart systems
This page was built for publication: Geometrical approach to the discrete Wigner function in prime power dimensions
