activity
19952022
most citedAverage size of random polygons with fixed knot topology

42 citations · 112 across the 8 of their papers we have counts for

collaborators

8 papers

cond-mat.mes-hall2022★ 3 cited

Precession dynamics of a small magnet with non-Markovian damping: Theoretical proposal for an experiment to determine the correlation time

Hiroshi Imamura, Hiroko Arai, Rie Matsumoto +2

Recent advances in experimental techniques have made it possible to manipulate and measure the magnetization dynamics on the femtosecond time scale which is the same order as the c…

cond-mat.mes-hall2019★ 25 cited

Chaos in nanomagnet via feedback current

Tomohiro Taniguchi, Nozomi Akashi, Hirofumi Notsu +3

Nonlinear magnetization dynamics excited by spin-transfer effect with feedback current is studied both numerically and analytically. The numerical simulation of the Landau-Lifshitz…

cond-mat.soft2004★ 10 cited

Distribution of the distance between opposite nodes of random polygons with a fixed knot

Akihisa Yao, Hiroshi Tsukahara, Tetsuo Deguchi +1

We examine numerically the distribution function of distance between opposite polygonal nodes for random polygons of nodes with a fixed knot type . Here we cons…

cond-mat.stat-mech2003★ 42 cited

Average size of random polygons with fixed knot topology

Hiroshi Matsuda, Akihisa Yao, Hiroshi Tsukahara +3

We have evaluated by numerical simulation the average size of random polygons of fixed knot topology , and we have confirmed the scaling law…

cond-mat.stat-mech2001★ 28 cited

On the Dominance of Trivial Knots among SAPs on a Cubic Lattice

Akihisa Yao, Hiroshi Matsuda, Hiroshi Tsukahara +2

The knotting probability is defined by the probability with which an -step self-avoiding polygon (SAP) with a fixed type of knot appears in the configuration space. We evaluate…

hep-th1998

The continuum limit of the integrable open XYZ spin-1/2 chain

Hiroshi Tsukahara, Takeo Inami

We show that the continuum limit of the integrable XYZ spin-1/2 chain on a half-line gives rise to the boundary sine-Gordon theory using the perturbation method.