Bulletin of the
Korean Mathematical Society
BKMS
Article
ALL ARTICLES
View
Bull. Korean Math. Soc. 2015; 52(1): 183-200
Printed January 31, 2015
https://doi.org/10.4134/BKMS.2015.52.1.183
Copyright © The Korean Mathematical Society.
Directional associated curves of a null curve in Minkowski 3-space
Jinhua Qian and Young Ho Kim
Northeastern University, Kyungpook National University
In this paper, we define the directional associated curve and the self-associated curve of a null curve in Minkowski 3-space. We study the properties and relations between the null curve, its directional associated curve and its self-associated curve. At the same time, by solving certain differential equations, we get the explicit representations of some null curves.
Keywords: Minkowski space, null curve, null curvature, directional associated curve, self-associated curve
MSC numbers: Primary 53A04, 53B30
Article Tools
Stats or Metrics
Share this article on :
Related articles in BKMS
-
$S$-shaped connected component for a nonlinear Dirichlet problem involving mean curvature operator in one-dimension Minkowski space
2018; 55(6): 1891-1908
-
A characterization of hyperbolic spaces
2018; 55(4): 1103-1107
-
Helicoidal Surfaces of the third fundamental form in Minkowski $3$-space
2015; 52(5): 1569-1578
-
Boost invariant surfaces with pointwise 1-type Gauss map in Minkowski 4-space E$_{1}^{4}$
2014; 51(6): 1863-1874
© 2022. The Korean Mathematical Society. Powered by INFOrang Co., Ltd