State estimation from pair of conjugate qudits
arXiv:quant-ph/0603237 · doi:10.1103/PhysRevA.74.042324
Abstract
We show that, for parallel input states, an anti-linear map with respect to a specific basis is essentially a classical operator. We also consider the information contained in phase-conjugate pairs , and prove that there is more information about a quantum state encoded in phase-conjugate pairs than in parallel pairs.
4 pages, 1 table
References in corpus (18)
- Separability Criterion for Density Matrices
- Separability of Mixed States: Necessary and Sufficient Conditions
- Optimal Cloning of Pure States
- Spin flips and quantum information for anti-parallel spins
- Optimal state estimation for d-dimensional quantum systems
- Optimal Non-Universally Covariant Cloning
- Asymptotic quantum cloning is state estimation
- Collective versus local measurements on two parallel or antiparallel spins
- Optimal strategies for sending information through a quantum channel
- Optimal measurements for relative quantum information
- Phase Conjugation of Continuous Quantum Variables
- Phase-Conjugated Inputs Quantum Cloning Machines
- Quantum cloning of orthogonal qubits
- Extremal covariant POVM's
- Optimal realization of the transposition maps
- Optimal probabilistic estimation of quantum states
- Quantum Relative States
- Optimal Time-Reversal of Multi-phase Equatorial States