Experimental characterization of the energetics of quantum logic gates

  • V. Cimini
  • , S. Gherardini
  • , M. Barbieri*
  • , I. Gianani
  • , M. Sbroscia
  • , L. Buffoni
  • , M. Paternostro
  • , F. Caruso
  • *Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

34 Citations (Scopus)
40 Downloads (Pure)

Abstract

We characterize the energetic footprint of a two-qubit quantum gate from the perspective of non-equilibrium quantum thermodynamics. We experimentally reconstruct the statistics of energy and entropy fluctuations following the implementation of a controlled-unitary gate, linking them to the performance of the gate itself and the phenomenology of Landauer’s principle at the single-quantum level. Our work thus addresses the energetic cost of operating quantum circuits, a problem that is crucial for the grounding of the upcoming quantum technologies.

Original languageEnglish
Article number96
Journalnpj Quantum Information
Volume6
DOIs
Publication statusPublished - 04 Dec 2020

Bibliographical note

Funding Information:
We thank A. Belenchia for a critical reading of the manuscript and useful comments. S.G., L.B., and F.C. were financially supported by the Fondazione CR Firenze through the project Q-BIOSCAN and QUANTUM-AI, PATHOS EU H2020 FET-OPEN Grant No. 828946, and UNIFI Grant Q-CODYCES. S.G. also acknowledges the MISTI Global Seed Funds MIT-FVG grant program. M.P. gratefully acknowledges support by the H2020 Collaborative Project TEQ (Grant Agreement 766900), the SFI-DfE Investigator Program through project QuNaNet (grant number 15/IA/2864), the Leverhulme Trust through the Research Project Grant UltraQuTe (grant number RGP-2018-266) and the Royal Society through the Wolfson Fellowship scheme (RSWF R3 183013), and the International Exchange scheme (grant number IEC R2 192220).

Publisher Copyright:
© 2020, The Author(s).

ASJC Scopus subject areas

  • Computer Science (miscellaneous)
  • Statistical and Nonlinear Physics
  • Computer Networks and Communications
  • Computational Theory and Mathematics

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