Orthogonality relations in Quantum Tomography
arXiv:quant-ph/0005111 · doi:10.1016/S0375-9601(00)00660-5
Abstract
Quantum estimation of the operators of a system is investigated by analyzing its Liouville space of operators. In this way it is possible to easily derive some general characterization for the sets of observables (i.e. the possible quorums) that are measured for the quantum estimation. In particular we analyze the reconstruction of operators of spin systems.
10 pages, 2 figures
Cited by in corpus (17)
- Tomography of Quantum Operations
- Quantum Tomography
- Quantum stochastic processes and quantum non-Markovian phenomena
- Spin tomography
- An introduction to operational quantum dynamics
- Tomographic measurements on superconducting qubit states
- Optimal quantum tomography
- Quantum tomography for solid state qubits
- Quantum state tomography with informationally complete POVMs generated in the time domain
- Qubit noise deconvolution
- Distilling entanglement from cascades with partial "Which Path" ambiguity
- Optimal evolution models for quantum tomography
- On the fidelity of two pure states
- Getting information via a quantum measurement: the role of decoherence
- Dynamic Quantum Tomography Model for Phase-Damping Channels
- Characterising a universal cloning machine by maximum-likelihood estimation
- Quantum Tomography and Schwinger's Picture of Quantum Mechanics