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19992023
most citedOne-Dimensional Three-State Quantum Walk

189 citations · 1.9k across the 148 of their papers we have counts for

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Showing 2021 · quant-phShow all

6 papers · 2 filters

quant-ph2021★ 1 cited

Walk/Zeta Correspondence for quantum and correlated random walks

Norio Konno, Shunya Tamura

In this paper, following the recent paper on Walk/Zeta Correspondence by the first author and his coworkers, we compute the zeta function for the three- and four-state quantum walk…

quant-ph2021

CTM/Zeta Correspondence

Takashi Komatsu, Norio Konno, Iwao Sato

In our previous work, we investigated the relation between zeta functions and discrete-time models including random and quantum walks. In this paper, we introduce a zeta function f…

quant-ph2021

IPS/Zeta Correspondence

Takashi Komatsu, Norio Konno, Iwao Sato

Our previous works presented zeta functions by the Konno-Sato theorem or the Fourier analysis for one-particle models including random walks, correlated random walks, quantum walks…

quant-ph2021★ 4 cited

Walk/Zeta Correspondence

Takashi Komatsu, Norio Konno, Iwao Sato

Our previous work presented explicit formulas for the generalized zeta function and the generalized Ihara zeta function corresponding to the Grover walk and the positive-support ve…

quant-ph2021★ 3 cited

Grover/Zeta Correspondence based on the Konno-Sato theorem

Takashi Komatsu, Norio Konno, Iwao Sato

Recently the Ihara zeta function for the finite graph was extended to infinite one by Clair and Chinta et al. In this paper, we obtain the same expressions by a different approach…

quant-ph2021★ 12 cited

General condition of quantum teleportation by one-dimensional quantum walks

Tomoki Yamagami, Etsuo Segawa, Norio Konno

We extend the scheme of quantum teleportation by quantum walks introduced by Wang et al. (2017). First, we introduce the mathematical definition of the accomplishment of quantum te…