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Journal of Modern Optics Volume 46, 1999 - Issue 2
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Ambiguity in quantum optics: The pure state

Stig Stenholm Laser Physics and Quantum Optics, Department of Physics, Royal Institute of Technology (KTH), Lindstedtv. 24, SE-10044, Stockholm, Sweden E-mail: [email protected]
&
Nikolay Vitanov Helsinki Institute of Physics, PO Box 9, FIN-00014; University of Helsinki, Finland
Pages 239-253 | Received 11 May 1998, Published online: 03 Jul 2009

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Read on this site (3)

Héctor Manuel Moya-Cessa. (2013) Relation between the Glauber–Sudarshan and Kirkwood–Rihaczek distribution functions. Journal of Modern Optics 60:9, pages 726-730.
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Ludmiła Praxmeyer, Nikolay V. Vitanov & Stig Stenholm. (2009) The information of ambiguity. Journal of Modern Optics 56:10, pages 1205-1219.
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S. Mancini, H. Moya-Cessa & P. Tombesi. (2000) Vibrational superposition states without rotating wave approximation. Journal of Modern Optics 47:12, pages 2133-2136.
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Articles from other publishers (4)

J S Ben-Benjamin & W G Unruh. (2019) The ambiguity function and the displacement operator basis in quantum mechanics. Physica Scripta 94:12, pages 124001.
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Ludmila Praxmeyer, Stig Stenholm & Nikolay Vitanov. (2009) Characteristics of a pure-state ambiguity function. Journal of Physics A: Mathematical and Theoretical 42:49, pages 495301.
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J. R. Moya-Cessa, H. Moya-Cessa, L. R. Berriel-Valdos, O. Aguilar-Loreto & P. Barberis-Blostein. (2008) Unifying distribution functions: some lesser known distributions. Applied Optics 47:22, pages E13.
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A.T. Avelar, B. Baseia & J.M.C. Malbouisson. (2006) Scheme for direct measurement of the Wigner characteristic function of traveling fields. Optics Communications 259:2, pages 754-757.
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