activity
20032022
most citedAffine connections and singularities of tangent surfaces to space curves

7 citations · 24 across the 21 of their papers we have counts for

collaborators

23 papers

math.DG2022

Legendre singularities of sub-Riemannian geodesics

Goo Ishikawa, Yumiko Kitagawa

Let be a surface with a Riemannian metric and the unit tangent bundle over with the canonical contact sub-Riemannian structure on . In this paper, the complete…

math.DG2021

Singularities of parallels to tangent developable surfaces

Goo Ishikawa

It is known that the class of developable surfaces which have zero Gaussian curvature in three dimensional Euclidean space is preserved by the parallel transformations. A tangent d…

math.DG2020

Normal and tangent maps to frontals

Goo Ishikawa

The notion of frontals in Euclidean space is introduced and the normal and tangent maps to frontals are studied for both geometrical and dynamical aspects of frontals. Moreover we…

math.GT2019

Topology of complements to real affine space line arrangements

Goo Ishikawa, Motoki Oyama

It is shown that the diffeomorphism type of the complement to a real space line arrangement in any dimensional affine ambient space is determined only by the number of lines and th…

math.DG2018★ 1 cited

Recognition Problem of Frontal Singularities

Goo Ishikawa

This is a survey article on recognition problem of frontal singularities. We specify geometrically several frontal singularities and then we solve the recognition problem of such s…

math.DG2018★ 1 cited

Duality of (2,3,5)-distributions and Lagrangian cone structures

Goo Ishikawa, Yumiko Kitagawa, Asahi Tsuchida +1

As was shown by a part of the authors, for a given -distribution on a -dimensional manifold , there is, locally, a Lagrangian cone structure on another …