Cat States and Single Runs for the Damped Harmonic Oscillator
Peter Goetsch, Robert Graham, Fritz Haake

TL;DR
This paper explores the evolution and potential preparation of Schrödinger cat states in a damped harmonic oscillator using stochastic Schrödinger equations, linking theoretical insights to experimental realizations.
Contribution
It introduces a linear stochastic Schrödinger equation approach to analyze cat states in damped oscillators and discusses their experimental preparation.
Findings
Analysis of the fate of initial cat states under damping
Discussion on how to prepare cat states experimentally
Connection between single noise realizations and experimental runs
Abstract
We discuss the fate of initial states of the cat type for the damped harmonic oscillator, mostly employing a linear version of the stochastic Schr\"odinger equation. We also comment on how such cat states might be prepared and on the relation of single realizations of the noise to single runs of experiments.
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