How to Measure the Quantum State of Collective Atomic Spin Excitation
arXiv:quant-ph/0609054 · doi:10.1103/PhysRevA.74.043815
Abstract
The spin state of an atomic ensemble can be viewed as two bosonic modes, i.e., a quantum signal mode and a -numbered ``local oscillator'' mode when large numbers of spin-1/2 atoms are spin-polarized along a certain axis and collectively manipulated within the vicinity of the axis. We present a concrete procedure which determines the spin-excitation-number distribution, i.e., the diagonal elements of the density matrix in the Dicke basis for the collective spin state. By seeing the collective spin state as a statistical mixture of the inherently-entangled Dicke states, the physical picture of its multi-particle entanglement is made clear.
arXiv comment6 pages, to appear in Phys. Rev. A
References in corpus (19)
- Long-distance quantum communication with atomic ensembles and linear optics
- Dark-State Polaritons in Electromagnetically Induced Transparency
- Experimental long-lived entanglement of two macroscopic objects
- Experimental demonstration of quantum memory for light
- Quantum memory for photons: I. Dark state polaritons
- Quantum state reconstruction of the single-photon Fock state
- Maximum-likelihood estimation of the density matrix
- Iterative maximum-likelihood reconstruction in quantum homodyne tomography
- Long-lived memory for mesoscopic quantum bits
- Spin squeezing inequalities and entanglement of qubit states
- Controlling a mesoscopic spin environment by quantum bit manipulation
- Tensor polarizability and dispersive quantum measurement of multilevel atoms
- A Continuous Non-demolition Measurement of the Cs Clock Transition Pseudo-spin
- Maximum likelihood estimation of photon number distribution from homodyne statistics
- Suppression of Spin Projection Noise in Broadband Atomic Magnetometry
- Measuring the Quantum State of a Large Angular Momentum
- Accuracy of quantum-state estimation utilizing Akaike's information criterion
- A New Strategy of Quantum-State Estimation for Achieving the Cramer-Rao Bound
- Current-Induced Entanglement of Nuclear Spins in Quantum Dots