Vibronic States and Their Effect on the Temperature and Strain Dependence of Silicon-Vacancy Qubits in 4H-SiC

Péter Udvarhelyi, Gergő Thiering, Naoya Morioka, Charles Babin, Florian Kaiser, Daniil Lukin, Takeshi Ohshima, Jawad Ul-Hassan, Nguyen Tien Son, Jelena Vučković, Jörg Wrachtrup, and Adam Gali
Phys. Rev. Applied 13, 054017 – Published 7 May 2020

Abstract

Silicon-vacancy qubits in silicon carbide (SiC) are emerging tools in quantum-technology applications due to their excellent optical and spin properties. In this paper, we explore the effect of temperature and strain on these properties by focusing on the two silicon-vacancy qubits, V1 and V2, in 4H-SiC. We apply density-functional theory beyond the Born-Oppenheimer approximation to describe the temperature-dependent mixing of electronic excited states assisted by phonons. We obtain a polaronic gap of around 5 and 22 meV for the V1 and V2 centers, respectively, which results in a significant difference in the temperature-dependent dephasing and zero-field splitting of the excited states, which explains recent experimental findings. We also compute how crystal deformations affect the zero-phonon line of these emitters. Our predictions are important ingredients in any quantum applications of these qubits sensitive to these effects.

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  • Received 9 January 2020
  • Revised 18 March 2020
  • Accepted 13 April 2020

DOI:https://doi.org/10.1103/PhysRevApplied.13.054017

© 2020 American Physical Society

Physics Subject Headings (PhySH)

Condensed Matter, Materials & Applied PhysicsQuantum Information, Science & Technology

Authors & Affiliations

Péter Udvarhelyi1,2,3, Gergő Thiering2, Naoya Morioka4, Charles Babin4, Florian Kaiser4, Daniil Lukin5, Takeshi Ohshima6, Jawad Ul-Hassan7, Nguyen Tien Son7, Jelena Vučković5, Jörg Wrachtrup4, and Adam Gali2,3,*

  • 1Department of Biological Physics, Eötvös University, Pázmány Péter sétány 1/A, Budapest, 1117, Hungary
  • 2Wigner Research Centre for Physics, P.O. Box 49, Budapest, 1525, Hungary
  • 3Department of Atomic Physics, Budapest University of Technology and Economics, Budafoki út 8, Budapest, 1111, Hungary
  • 43rd Institute of Physics, University of Stuttgart and Institute for Quantum Science and Technology IQST, 70569, Stuttgart, Germany
  • 5E. L. Ginzton Laboratory, Stanford University, Stanford, California, USA
  • 6National Institutes for Quantum and Radiological Science and Technology, Takasaki, Gunma, 370-1292, Japan
  • 7Department of Physics, Chemistry and Biology, Linköping University, 58183 Linköping, Sweden

  • *agali@eik.bme.hu

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Vol. 13, Iss. 5 — May 2020

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