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Large Quantum Delocalization of a Levitated Nanoparticle Using Optimal Control: Applications for Force Sensing and Entangling via Weak Forces

  • T. Weiss
  • , M. Roda-Llordes
  • , E. Torrontegui
  • , M. Aspelmeyer
  • , O. Romero-Isart (Corresponding author)

Publications: Contribution to journalArticlePeer Reviewed

Abstract

We propose to optimally control the harmonic potential of a levitated nanoparticle to quantum delocalize its center-of-mass motional state to a length scale orders of magnitude larger than the quantum zero-point motion. Using a bang-bang control of the harmonic potential, including the possibility of inverting it, the initial ground-state-cooled levitated nanoparticle coherently expands to large scales and then contracts to the initial state in a time-optimal way. We show that this fast loop protocol can be used to enhance force sensing as well as to dramatically boost the entangling rate of two weakly interacting nanoparticles. We parameterize the performance of the protocol, and therefore the macroscopic quantum regime that could be explored, as a function of displacement and frequency noise in the nanoparticle's center-of-mass motion. This noise analysis accounts for the sources of decoherence relevant to current experiments.
Original languageEnglish
Article number023601
Number of pages6
JournalPhysical Review Letters
Volume127
Issue number2
DOIs
Publication statusPublished - 7 Jul 2021

Funding

T. W. and M. R. L. contributed equally to this work. We thank P. Feldmann, D. Giannandrea, C. GonzalezBallestero, N. Kiesel, and A. Serafini for helpful discussions. O. R. I. and M. A. acknowledge the hospitality of the Perimeter Institute, where they had the first discussions about this project. This work has received funding from the MaQSens project under the European Union's Horizon 2020 research and innovation program (Grant Agreement No. [736943]). This work has received funding from the QXtreme project of the European Research Council (ERC) under the European Union's Horizon 2020 research and innovation program (Grant Agreement No. [951234]). T. W. acknowledges financial support from the Alexander von Humboldt foundation. E. T. acknowledges financial support from Project No. PGC2018-094792-B-I00 (MCIU/AEI/FEDER,UE), CSIC Research Platform PTI-001, and CAM/FEDER Project No. S2018/TCS-4342 (QUITEMAD-CM).

Austrian Fields of Science 2012

  • 103025 Quantum mechanics

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