MUB-like structures and tomographic reconstruction for N-ququart systems
arXiv:2108.04191 · doi:10.1088/1751-8121/ac07ea
Abstract
We construct an informationally complete set of mutually unbiased - like bases for N ququarts. These bases are used in an explicit tomographic protocol which performance is analyzed by estimating quadratic errors and compared to other reconstruction schemes.
References in corpus (28)
- Security of quantum key distribution using d-level systems
- A Class of Quantum Error-Correcting Codes Saturating the Quantum Hamming Bound
- Symmetric Informationally Complete Quantum Measurements
- Experimental Quantum State Tomography of Optical Fields and Ultrafast Statistical Sampling
- Unknown Quantum States and Operations, a Bayesian View
- Quantum Error Correction and Orthogonal Geometry
- On mutually unbiased bases
- A new proof for the existence of mutually unbiased bases
- Quantum cryptography with 3-state systems
- High-dimensional quantum communication: benefits, progress, and future challenges
- High-Dimensional Quantum Key Distribution based on Multicore Fiber using Silicon Photonic Integrated Circuits
- Tight informationally complete quantum measurements
- Stabilizer states and Clifford operations for systems of arbitrary dimensions, and modular arithmetic
- Quantum Error Correcting Codes Using Qudit Graph States
- Computational speed-up with a single qudit
- Computational speed-up in a single qudit NMR quantum information processor
- Phase-dependent interaction in a 4-level atomic configuration
- On the structure of the sets of mutually unbiased bases for N qubits
- Control of Four-Level Quantum Coherence via Discrete Spectral Shaping of an Optical Frequency Comb
- Quantum State Tomography with Joint SIC POMs and Product SIC POMs
- Four-dimensional entanglement distribution over 100 km
- Optimal quantum state reconstruction for cold trapped ions
- Generating and using truly random quantum states in Mathematica
- Quantum state tomography of large nuclear spins in a semiconductor quantum well: Optimal robustness against errors as quantified by condition numbers
- Demonstration of quantum permutation algorithm with a single photon ququart
- Sizing up entanglement in mutually unbiased bases with Fisher information
- Weak mutually unbiased bases
- Optimal unbiased state characterization