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Blasial, P.; Gawron, A.; Horzela, A.; Penson, K.A. and Solomon, A.I.
(2005).
DOI: https://doi.org/10.1007/s10582-006-0006-9
Abstract
We present a combinatorial method of constructing solutions to the normal ordering of boson operators. Generalizations of standard combinatorial notions — the Stirling and Bell numbers, Bell polynomials and Dobinski relations — lead to calculational tools, which allow to find explicitly normally ordered forms for a large class of operator functions.