Chinese Journal of Quantum Electronics, Volume. 42, Issue 2, 217(2025)
One⁃dimensional topological coinless quantum walks in optical waveguides
Fig. 1. (a) Direct coupling of two independent waveguides; (b) Schematic of one-dimensional coinless quantum walks in optical waveguides
Fig. 3. Spectra and topological edge states in the open boundary condition when the number of the lattice sites is even.(a) Spectrum varying with parameter
Fig. 4. The probability distributions of the one-dimensional multi-step coinless quantum walks when the number of the lattice sites is even. (a1)-(i1) The probability distributions of 30-step coinless quantum walks; (a2)-(i2) The probabilities localized at the edge of the lattice during 100-step coinless quantum walks [(a1)(a2)
Fig. 5. Two different schematic of the unit cells when the number of the lattice sites is odd.(a)
Fig. 6. Spectra and topological edge states in the open boundary condition when the number of the lattice sites is odd. (a) Spectrum varying with parameter
Fig. 7. The probability distributions of the one-dimensional multi-step coinless quantum walk when the number of the lattice sites is odd. (a1)-(h1) The probability distributions of 30-step coinless quantum walks; (a2)-(h2) The probabilities localized at the edge of the lattice during 100-step coinless quantum walks; [ (a1)(b1)(a2)(b2)
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Ya MENG. One⁃dimensional topological coinless quantum walks in optical waveguides[J]. Chinese Journal of Quantum Electronics, 2025, 42(2): 217
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Received: Jul. 3, 2023
Accepted: --
Published Online: Apr. 1, 2025
The Author Email: Ya MENG (mengya418@163.com)