Wigner Functions of Time-Dependent Cat-like Even/Odd Superpositions of Nonlinear Coherent States

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Authors: Miguel Citeli de Freitas, V. V. Dodonov
Cited by: 1
References: 123

Abstract

We calculate and plot 2D slices of the Wigner functions of several families of highly excited even and odd superpositions of nonlinear coherent states, looking for conditions under which such superpositions can be interpreted as models of the "Schrödinger cat" states. The decisive factor seems to be the form of the number distribution function over the Fock basis: it must have well localized peaks. Otherwise, no "cat-like" structures are observed.

Fields of Study & Subjects

Nonlinear Photonic Systems Quantum Information and Cryptography Cold Atom Physics and Bose-Einstein Condensates

Publication details

Journal / source
Entropy
Publisher
MDPI AG
Volume
28
Issue
3
Pages
287–287
Publication date
3 March 2026
Language
EN