Quantum computational advantage via high-dimensional Gaussian boson sampling

Author:

Deshpande Abhinav123ORCID,Mehta Arthur45ORCID,Vincent Trevor4,Quesada Nicolás46ORCID,Hinsche Marcel7ORCID,Ioannou Marios7,Madsen Lars4,Lavoie Jonathan4,Qi Haoyu4ORCID,Eisert Jens789ORCID,Hangleiter Dominik17ORCID,Fefferman Bill10ORCID,Dhand Ish11ORCID

Affiliation:

1. Joint Center for Quantum Information and Computer Science, NIST/University of Maryland, College Park, MD 20742, USA.

2. Joint Quantum Institute, NIST/University of Maryland, College Park, MD 20742, USA.

3. Institute for Quantum Information and Matter, Caltech, Pasadena, CA 91125, USA.

4. Xanadu Quantum Technologies, Toronto, ON M5G 2C8, Canada.

5. Department of Mathematics, University of Toronto, Toronto, ON M5S 1A1, Canada.

6. Department of Engineering Physics, École Polytechnique de Montréal, Montréal, QC H3T 1JK, Canada.

7. Dahlem Center for Complex Quantum Systems, Freie Universität Berlin, 14195 Berlin, Germany.

8. Helmholtz-Zentrum Berlin für Materialien und Energie, 14109 Berlin, Germany.

9. Department of Mathematics and Computer Science, Freie Universität Berlin, 14195 Berlin, Germany.

10. Department of Computer Science, The University of Chicago, Chicago, IL 60637, USA.

11. Institut für Theoretische Physik and Center for Integrated Quantum Science and Technology (IQST), Albert-Einstein-Allee 11, Universität Ulm, 89069 Ulm, Germany.

Abstract

A programmable quantum computer based on fiber optics outperforms classical computers with a high level of confidence.

Publisher

American Association for the Advancement of Science (AAAS)

Subject

Multidisciplinary

Reference60 articles.

1. Quantum supremacy using a programmable superconducting processor

2. Quantum computational advantage using photons

3. E. Pednault J. A. Gunnels G. Nannicini L. Horesh R. Wisnieff Leveraging secondary storage to simulate deep 54-qubit sycamore circuits. arXiv:1910.09534 (2019).

4. G. Kalai G. Kindler Gaussian noise sensitivity and BosonSampling. arXiv:1409.3093 (2014).

5. J. J. Renema Marginal probabilities in boson samplers with arbitrary input states. arXiv:2012.14917 (2020).

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