245 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Osaka City UniversityJP8 papers
- Tokyo Institute of TechnologyJP3 papers
- IkerbasqueES1 paper
- Ioffe InstituteRU1 paper
- Japan Atomic Energy AgencyJP1 paper
- Keio UniversityJP1 paper
- Lagrange LaboratoryFR1 paper
- National Institute of TechnologyJP1 paper
- Okayama UniversityJP1 paper
- Osaka Electro-Communication UniversityJP1 paper
- Rochester Institute of TechnologyUS1 paper
- Simon Fraser UniversityCA1 paper
16 papers
Odd-periodic Grover walk
Yusuke Yoshie
The Grover walk is one of the most well-studied quantum walks on graphs. In this paper, we investigate its periodicity to reveal the relationship between the quantum walk and the u…
Non-holomorphic Lefschetz fibrations with -sections
Noriyuki Hamada, Ryoma Kobayashi, Naoyuki Monden
We construct two types of non-holomorphic Lefschetz fibrations over with -sections ---hence, they are fiber sum indecomposable--- by giving the corresponding positive r…
Longitudinal spin-relaxation of donor-bound electrons in direct bandgap semiconductors
Todd Karin, Xiayu Linpeng, M. V. Durnev +6
We measure the donor-bound electron longitudinal spin-relaxation time () as a function of magnetic field () in three high-purity direct-bandgap semiconductors: GaAs, InP, a…
A normal generating set for the Torelli group of a compact non-orientable surface
Ryoma Kobayashi
For a compact surface , let denote the Torelli group of . For a compact orientable surface , is generated by BSCC maps and BP maps. For a…
A finite generating set for the level 2 twist subgroup of the mapping class group of a closed non-orientable surface
Ryoma Kobayashi, Genki Omori
We obtain a finite generating set for the level 2 twist subgroup of the mapping class group of a closed non-orientable surface. The generating set consists of crosscap pushing maps…
A normal generating set for the Torelli group of a non-orientable closed surface
Susumu Hirose, Ryoma Kobayashi
For a closed surface , its Torelli group is the subgroup of the mapping class group of consisting of elements acting trivially on . When…
Membranes with a symmetry of cohomogeneity one
Hiroshi Kozaki, Tatsuhiko Koike, Hideki Ishihara
We study the dynamics of the Nambu-Goto membranes with cohomogeneity one symmetry, i.e., the membranes whose trajectories are foliated by homogeneous surfaces. It is shown that the…
Lefschetz pencils and finitely presented groups
Ryoma Kobayashi, Naoyuki Monden
In this paper, given a finitely presented group , we provide the explicit monodromy of a Lefschetz fibration with -sections whose total space has fundamental group by…
Exactly solvable strings in Minkowski spacetime
Hiroshi Kozaki, Tatsuhiko Koike, Hideki Ishihara
We study the integrability of the equations of motion for the Nambu-Goto strings with a cohomogeneity-one symmetry in Minkowski spacetime. A cohomogeneity-one string has a world su…
Perturbations of Spacetime around a Stationary Rotating Cosmic String
Kouji Ogawa, Hideki Ishihara, Hiroshi Kozaki +1
We consider the metric perturbations around a stationary rotating Nambu-Goto string in Minkowski spacetime. By solving the linearized Einstein equations, we study the effects of az…
Dynamical vortex phases in a Bose-Einstein condensate driven by a rotating optical lattice
Kenichi Kasamatsu, Makoto Tsubota
We present simulation results of the vortex dynamics in a trapped Bose-Einstein condensate in the presence of a rotating optical lattice. Changing the potential amplitude and the r…
Modulation instability and solitary wave formation in two-component Bose-Einstein condensates
Kenichi Kasamatsu, Makoto Tsubota
We investigate nonlinear dynamics induced by the modulation instability of a two-component mixture in an atomic Bose-Einstein condensate. The nonlinear dynamics is examined using n…
Vortices in multicomponent Bose-Einstein condensates
Kenichi Kasamatsu, Makoto Tsubota, Masahito Ueda
We review the topic of quantized vortices in multicomponent Bose-Einstein condensates of dilute atomic gases, with an emphasis on that in two-component condensates. First, we revie…
Three-dimensional dynamics of vortex lattice formation in Bose-Einstein condensates
Kenichi Kasamatsu, Masahiko Machida, Narimasa Sasa +1
We numerically study the dynamics of vortex lattice formation in a rotating cigar-shaped Bose-Einstein condensate. The study is a three-dimensional simulation of the Gross-Pitaevsk…
Spin textures in rotating two-component Bose-Einstein condensates
Kenichi Kasamatsu, Makoto Tsubota, Masahito Ueda
We investigate two kinds of coreless vortices with axisymmetric and nonaxisymmetric configurations in rotating two-component Bose-Einstein condensates. Starting from the Gross-Pita…
Singularities of Euler flow? Not out of the blue!
U. Frisch, T. Matsumoto, J. Bec
Does three-dimensional incompressible Euler flow with smooth initial conditions develop a singularity with infinite vorticity after a finite time? This blowup problem is still open…