Noise models for superoperators in the chord representation
arXiv:quant-ph/0406236 · doi:10.1103/PhysRevA.70.062301
Abstract
We study many-qubit generalizations of quantum noise channels that can be written as an incoherent sum of translations in phase space. Physical description in terms of the spectral properties of the superoperator and the action in phase space are provided. A very natural description of decoherence leading to a preferred basis is achieved with diffusion along a phase space line. The numerical advantages of using the chord representation are illustrated in the case of coarse-graining noise.
8 pages, 5 .ps figures (RevTeX4). Submitted to Phys. Rev. A. minor changes made, according to referee suggestions
References in corpus (1)
Cited by in corpus (14)
- Chaos signatures in the short and long time behavior of the out-of-time ordered correlator
- Observable estimation of entanglement for arbitrary finite-dimensional mixed states
- Quasiprobability distribution functions for periodic phase-spaces: I. Theoretical Aspects
- Scalable experimental estimation of multipartite entanglement
- Noisy entanglement evolution for graph states
- Extended Cahill and Glauber formalism for finite dimensional spaces II. Applications in quantum tomography and quantum teleportation
- Classical capacity of the generalized Pauli channels
- Entanglement-screening by nonlinear resonances
- Theoretical formulation of finite-dimensional discrete phase spaces: II. On the uncertainty principle for Schwinger unitary operators
- Discrepancies between decoherence and the Loschmidt echo
- Phase space contraction and quantum operations
- Spectral Approach to Chaos and Quantum-Classical Correspondence in Quantum Mapas
- Representation of superoperators in double phase space
- Irreversibility in quantum maps with decoherence