S. Yorozu

most citedFiniteness of the total first curvature of a non-closed curve in

E^{n}

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2013

Curves in R^n with finite total first curvature arising from the solutions of an ODE

P. Gilkey, C. Y. Kim, H. Matsuda +2

We use the solution set of a real ordinary differential equation which has order n which is at least 2 to construct a smooth curve C in R^n. We describe when C is a proper embeddin…

math.DG2012★ 1 cited

Finiteness of the total first curvature of a non-closed curve in $E^{n}$

C. Y. Kim, H. Matsuda, J. H. Park +1

We consider a regular smooth curve in $E^{n}$ such that its coordinates' components are the fundamental solutions of the differential equation $y^{(n)} (x) - y (x) = 0,$ $x…

Curves in R^n with finite total first curvature arising from the solutions of an ODE

Finiteness of the total first curvature of a non-closed curve in En

Finiteness of the total first curvature of a non-closed curve in $E^{n}$