Blasiak, Pawel; Penson, Karol A. and Solomon, Allan I.
|DOI (Digital Object Identifier) Link:||http://doi.org/10.1023/B:MATH.0000027743.04310.df|
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We construct and analyze a family of coherent states built on sequences of integers originating from the solution of the boson normal ordering problem. These sequences generalize the conventional combinatorial Bell numbers and are shown to be moments of positive functions. Consequently, the resulting coherent states automatically satisfy the resolution of unity condition. In addition they display such non-classical fluctuation properties as super-Poissonian statistics and squeezing.
|Item Type:||Journal Article|
|Academic Unit/Department:||Faculty of Science, Technology, Engineering and Mathematics (STEM) > Physical Sciences
Faculty of Science, Technology, Engineering and Mathematics (STEM)
|Depositing User:||Users 6042 not found.|
|Date Deposited:||14 Jul 2006|
|Last Modified:||02 Aug 2016 12:59|
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