A consistent quantum model for continuous photodetection processes
arXiv:quant-ph/0307089 · doi:10.1088/1464-4266/5/3/358
Abstract
We are modifying some aspects of the continuous photodetection theory, proposed by Srinivas and Davies [Optica Acta 28, 981 (1981)], which describes the non-unitary evolution of a quantum field state subjected to a continuous photocount measurement. In order to remedy inconsistencies that appear in their approach, we redefine the `annihilation' and `creation' operators that enter in the photocount superoperators. We show that this new approach not only still satisfies all the requirements for a consistent photocount theory according to Srinivas and Davies precepts, but also avoids some weird result appearing when previous definitions are used.
12 pages, 4 figures
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Cited by in corpus (9)
- Converting Nonclassicality into Entanglement
- Microscopic models of quantum jump super-operators
- Engineering Quantum Jump Superoperators for Single Photon Detectors
- Inclusion of non-idealities in the continuous photodetection model
- Smooth quantum-classical transition in photon subtraction and addition processes
- Bipartite bound entanglement in continuous variables through deGaussification
- Coherent phase states in the coordinate and Wigner representations
- The Photodetection Process under the Conditions of an Imperfect Measurement Device
- Continuous photodetection model: quantum jump engineering and hints for experimental verification