J
Jun-ichi Inoguchi
Researcher at University of Tsukuba
Publications - 139
Citations - 1861
Jun-ichi Inoguchi is an academic researcher from University of Tsukuba. The author has contributed to research in topics: Curvature & Mean curvature. The author has an hindex of 22, co-authored 123 publications receiving 1580 citations. Previous affiliations of Jun-ichi Inoguchi include Yamagata University & Utsunomiya University.
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Explicit solutions to the semi-discrete modified KdV equation and motion of discrete plane curves
TL;DR: In this article, the authors construct explicit solutions to continuous motion of discrete plane curves described by a semi-discrete potential modified KdV equation, and then consider the continuous limit of discrete motion of smooth plane curves.
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Discrete mKdV and Discrete Sine-Gordon Flows on Discrete Space Curves
TL;DR: In this paper, the authors considered the discrete deformation of the discrete space curves with constant torsion described by the discrete mKdV or the discrete sine-Gordon equations, and showed that it is possible to construct the Torsion-preserving deformation by tuning the deformation parameters.
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Killing Magnetic Curves in Sol Space
Zlatko Erjavec,Jun-ichi Inoguchi +1 more
TL;DR: In this paper, the authors determined magnetic curves corresponding to the Killing magnetic fields in the 3-dimensional homogeneous Riemannian space Sol3, and showed that these curves correspond to the same magnetic fields as those of the Earth's magnetic field.
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Almost contact curves in normal almost contact 3-manifolds
Jun-ichi Inoguchi,Ji-Eun Lee +1 more
TL;DR: In this paper, the authors studied almost contact curves of type AW(k) in normal almost contact metric 3-manifolds and gave natural equations of planar biminimal curves.
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Minimal surfaces in 3-dimensional solvable Lie groups II
TL;DR: An integral representation formula in terms of the normal Gauss map for minimal surfaces in 3-dimensional solvable Lie groups with left invariant metric is obtained in this paper, where the representation is based on the left invariance metric.