Optimal quantum tomography
arXiv:1702.08751 · doi:10.1109/JSTQE.2009.2029243
Abstract
The present short review article illustrates the latest theoretical developments on quantum tomography, regarding general optimization methods for both data-processing and setup. The basic theoretical tool is the informationally complete measurement. The optimization theory for the setup is based on the new theoretical approach of quantum combs.
14 pages, 3 figures
References in corpus (19)
- Quantum Process Tomography: Resource Analysis of Different Strategies
- Quantum Circuits Architecture
- Measuring measurement
- Transforming quantum operations: quantum supermaps
- Symmetrised Characterisation of Noisy Quantum Processes
- Tight informationally complete quantum measurements
- Complete Characterization of Quantum-Optical Processes
- Optimizing quantum process tomography with unitary 2-designs
- Quantum process tomography and Linblad estimation of a solid state qubit
- Process tomography of field damping and measurement of Fock state lifetimes by quantum non-demolition photon counting in a cavity
- Optimal quantum tomography for states, measurements, and transformations
- Optimal data processing for quantum measurements
- Quantum estimation via minimum Kullback entropy principle
- Incomplete quantum process tomography and principle of maximal entropy
- Applications of the group SU(1,1) for quantum computation and tomography
- Quantum Process Tomography via L1-norm Minimization
- Optimization of quantum universal detectors
- Optimal estimation of ensemble averages from a quantum measurement
- Quantum indirect estimation theory and joint estimate of all moments of two incompatible observables