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European Quantum Electronics Conference (EQEC)

Quasiprobabilities Based on Squeezed States and Quasiprobabilities for Squeezed States

Alfred Wünsche

Published Jan 1, 1996• 0 citations
Publisher
DOI
10.1109/eqec.1996.561849

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Quasiprobabilities Based on Squeezed States

Fritz Haake, Martin Wilkens

This chapter generalizes quasiprobabilities based on coherent states to ones based on squeezed states. Especially, the representation of an operator as a diagonal mixture of squeezed states defines an analogue of the Glauber-Sudarshan P-function. The new quasiprobabilities can be useful tools in describing processes the intrinsic quantum nature of which forbids the existence of the familiar P-function. The chapter illustrates the concepts for a linearized model of subharmonic generation. It is important to express the coherent-state based Q function in terms of its squeezed-state based generalization. The chapter illustrates the squeezed-state techniques for a simple dynamical model of subharmonic generation. It confines to the subthreshold regime where the oscillation, to be down converted, can be treated parametrically.

CRC Press eBooks•Aug 12, 2020•0 citations
This chapter generalizes quasiprobabilities based on coherent states to ones based on squeezed states. Especially, the representation of an operator as a diagonal mixture of squeezed states defines an analogue of the Glauber-Sudarshan P-function. The new quasiprobabilities can be useful tools in describing processes the intrinsic quantum nature of which forbids the existence of the familiar P-function. The chapter illustrates the concepts for a linearized model of subharmonic generation. It is important to express the coherent-state based Q function in terms of its squeezed-state based generalization. The chapter illustrates the squeezed-state techniques for a simple dynamical model of subharmonic generation. It confines to the subthreshold regime where the oscillation, to be down converted, can be treated parametrically.