613 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- The University of TokyoJP226 papers
- Kyoto UniversityJP134 papers
- High Energy Accelerator Research OrganizationJP109 papers
- Kavli Institute for the Physics and Mathematics of the UniverseJP104 papers
- Institute for Cosmic Ray ResearchJP97 papers
- Kobe UniversityJP87 papers
- Nagoya UniversityJP86 papers
- Tokyo Institute of TechnologyJP79 papers
- Miyagi University of EducationJP77 papers
- Centre National de la Recherche ScientifiqueFR76 papers
- Istituto Nazionale di Fisica Nucleare, Sezione di PadovaIT76 papers
- Tohoku UniversityJP71 papers
6 papers · 2 filters
Weak convergence of the Wojcik model
Takako Endo, Norio Konno
We study "the Wojcik model" which is a discrete-time quantum walk (QW) with one defect in one dimension, introduced by Wojcik et al.. For the Wojcik model, we give the weak converg…
Weak limit theorem of a two-phase quantum walk with one defect
Shimpei Endo, Takako Endo, Norio Konno +2
We attempt to analyze a one-dimensional space-inhomogeneous quantum walk (QW) with one defect at the origin, which has two different quantum coins in positive and negative parts. W…
Limit theorems of a two-phase quantum walk with one defect
Shimpei Endo, Takako Endo, Norio Konno +2
We treat a position dependent quantum walk (QW) on the line which we assign two different time-evolution operators to positive and negative parts respectively. We call the model "t…
A remark on zeta functions of finite graphs via quantum walks
Yu. Higuchi, N. Konno, I. Sato +1
From the viewpoint of quantum walks, the Ihara zeta function of a finite graph can be said to be closely related to its evolution matrix. In this note we introduce another kind of…
The time-averaged limit measure of the Wojcik model
Takako Endo, Norio Konno
We investigate "the Wojcik model" introduced and studied by Wojcik et al., which is a one-defect quantum walk (QW) having a single phase at the origin. They reported that giving a…
Analytical solutions for quantum walks on 1D chain with different shift operators
Xin-Ping Xu, Xiao-Kun Zhang, Yusuke Ide +1
In this paper, we study the discrete-time quantum walks on 1D Chain with the moving and swapping shift operators. We derive analytical solutions for the eigenvalues and eigenstates…