• Photonics Research
  • Vol. 13, Issue 4, 1074 (2025)
Xin Wang1,2,†, Tianze Sheng1,2,†, and Yuan Sun1,2,*
Author Affiliations
  • 1CAS Key Laboratory of Quantum Optics, Shanghai Institute of Optics and Fine Mechanics, Chinese Academy of Sciences, Shanghai 201800, China
  • 2University of Chinese Academy of Sciences, Beijing 100049, China
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    DOI: 10.1364/PRJ.550203 Cite this Article Set citation alerts
    Xin Wang, Tianze Sheng, Yuan Sun, "Design of fast Rydberg blockade SWAP gates with synthetic modulated driving," Photonics Res. 13, 1074 (2025) Copy Citation Text show less
    The optical drivings and atomic transition linkage structure of atom-laser interaction under study. The two driving lasers ω0,ω1 form a Λ-like transition pattern on a single qubit atom. The detailed transition linkage pattern with respect to the two-qubit basis states is shown in the right, which can also be interpreted by the Morris-Shore transform [40].
    Fig. 1. The optical drivings and atomic transition linkage structure of atom-laser interaction under study. The two driving lasers ω0,ω1 form a Λ-like transition pattern on a single qubit atom. The detailed transition linkage pattern with respect to the two-qubit basis states is shown in the right, which can also be interpreted by the Morris-Shore transform [40].
    Numerical simulation of Rydberg blockade SWAP gate with hybrid modulation, for idealized Rydberg blockade effect. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 10−4.
    Fig. 2. Numerical simulation of Rydberg blockade SWAP gate with hybrid modulation, for idealized Rydberg blockade effect. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 104.
    Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under off-resonant drivings, for idealized Rydberg blockade effect. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 10−4.
    Fig. 3. Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under off-resonant drivings, for idealized Rydberg blockade effect. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 104.
    Numerical simulation of gate errors with respect to changes of Rabi frequencies and detunings. (a) Varying ratios of Ω0,Ω1. (b) Adding constant shifts to the detunings.
    Fig. 4. Numerical simulation of gate errors with respect to changes of Rabi frequencies and detunings. (a) Varying ratios of Ω0,Ω1. (b) Adding constant shifts to the detunings.
    Numerical simulation of gate errors with respect to changes of Rydberg dipole-dipole interaction strength. (a) Estimated performance of waveforms designed for B=∞. (b) Estimated performance of waveforms designed for B=2π×125 MHz.
    Fig. 5. Numerical simulation of gate errors with respect to changes of Rydberg dipole-dipole interaction strength. (a) Estimated performance of waveforms designed for B=. (b) Estimated performance of waveforms designed for B=2π×125  MHz.
    Comparison of Rydberg blockade SWAP gates via one-photon ground-Rydberg transition (on the left) and two-photon transition (on the right).
    Fig. 6. Comparison of Rydberg blockade SWAP gates via one-photon ground-Rydberg transition (on the left) and two-photon transition (on the right).
    Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under almost-resonant drivings. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 10−4.
    Fig. 7. Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under almost-resonant drivings. (a) Waveforms of modulation. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 104.
    Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under off-resonant drivings. (a) Waveforms of modulation, in particular, the Rabi frequency amplitudes of Ω0,Ω1, are identical. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 10−4.
    Fig. 8. Numerical simulation of Rydberg blockade SWAP gate with only amplitude modulation under off-resonant drivings. (a) Waveforms of modulation, in particular, the Rabi frequency amplitudes of Ω0,Ω1, are identical. (b) Populations of wave functions corresponding to (a). (c) Phases of wave functions corresponding to (a). The calculated gate errors are less than 104.
    Input StateOutput State
    |00|00
    |01|10
    |10|01
    |11|11
    Input StateOutput State
    |10|10
    |01|01
    |00|11
    |11|00
    Table 1. Two Formats of SWAP Gate under Considerationa