arXiv:quant-ph/0201119AbstractReferencesReviewsResources
Choi's Proof and Quantum Process Tomography
Published 2002-01-25Version 1
Quantum process tomography is a procedure by which an unknown quantum operation can be fully experimentally characterized. We reinterpret Choi's proof of the fact that any completely positive linear map has a Kraus representation [Lin. Alg. and App., 10, 1975] as a method for quantum process tomography. Furthermore, the analysis for obtaining the Kraus operators are particularly simple in this method.
Comments: submitted to special issue of JMP on QIT
Journal: J. Math. Phys., Vol. 44, No. 2 (2003) p. 528-33
DOI: 10.1063/1.1518554
Categories: quant-ph
Subjects: 03.65.Ta
Keywords: quantum process tomography, unknown quantum operation, reinterpret chois proof, kraus operators, positive linear map
Tags: journal article
Related articles: Most relevant | Search more
arXiv:quant-ph/0307198 (Published 2003-07-28)
A de Finetti Representation Theorem for Quantum Process Tomography
arXiv:1009.3307 [quant-ph] (Published 2010-09-17)
Quantum process tomography with coherent states
arXiv:1502.02363 [quant-ph] (Published 2015-02-09)
Quantum Process Tomography by 2D Fluorescence Spectroscopy