Javascript must be enabled to continue!
Hasimoto surfaces in Galilean space $$G_{3}$$
View through CrossRef
AbstractIn this article Hasimoto surfaces in Galilean space $$G_{3}$$
G
3
will be considered, Gauss curvature (K) and Mean curvature (H) of Hasimoto surfaces $$\chi =\chi (s,t)$$
χ
=
χ
(
s
,
t
)
will be investigated, some characterization of s-curves and t-curves of Hasimoto surfaces in Galilean space $$G_{3}$$
G
3
will be introduced. Example of Hasimoto surfaces will be illustrated.
Title: Hasimoto surfaces in Galilean space $$G_{3}$$
Description:
AbstractIn this article Hasimoto surfaces in Galilean space $$G_{3}$$
G
3
will be considered, Gauss curvature (K) and Mean curvature (H) of Hasimoto surfaces $$\chi =\chi (s,t)$$
χ
=
χ
(
s
,
t
)
will be investigated, some characterization of s-curves and t-curves of Hasimoto surfaces in Galilean space $$G_{3}$$
G
3
will be introduced.
Example of Hasimoto surfaces will be illustrated.
Related Results
Distinguishing characteristics of equiform Hasimoto surfaces in Minkowski 3-space
Distinguishing characteristics of equiform Hasimoto surfaces in Minkowski 3-space
Abstract
We investigate the equiform Hasimoto surfaces P(σ, ℓ) in Minkowski 3-space in this paper. In E 3 1 , in different three cases, the geometric properties of equiform...
Characteristics of equiform-Bishop Hasimoto surfaces in Minkowski 3-space
Characteristics of equiform-Bishop Hasimoto surfaces in Minkowski 3-space
We investigate the equiform-Bishop Hasimoto surfaces
℘(\sigma, t) in Minkowski 3-space in this paper. In
E^3_1, in different three cases, the geometric properties of
equiform-Bisho...
Progress in Surface Theory
Progress in Surface Theory
The workshop
Progress in Surface Theory
, organised by Uwe Abresch (Bochum), Josef Dorfmeister (München), and Masaaki Umehara (Osaka) was he...
Galilean non-invariance of Maxwell equations revisited
Galilean non-invariance of Maxwell equations revisited
<p>It is universally accepted that Maxwell equations do not remain invariant under the Galilean transformation. This conflicts the principle of relativity which states that t...
Galilean non-invariance of Maxwell equations revisited
Galilean non-invariance of Maxwell equations revisited
It is universally accepted that Maxwell equations do not remain
invariant under the Galilean transformation. This conflicts the
principle of relativity which states that the physic...
Conformal Geometric Algebra and Galilean Spacetime
Conformal Geometric Algebra and Galilean Spacetime
Abstract
This paper explores the application of geometric algebra to Galilean spacetime and its physical implications. We introduce the Galilean spacetime algebra...
Quasi-position vector curves in Galilean 4-space
Quasi-position vector curves in Galilean 4-space
The Frenet frame is not suitable for describing the behavior of the curve in the Galilean space since it is not defined everywhere. In this study, an alternative frame, the so-call...
Some Characterizations of Quasi-Curves in Galilean 3-Space
Some Characterizations of Quasi-Curves in Galilean 3-Space
This study investigates the theoretical basis of the quasi-frame in three-dimensional Galilean geometry. We derive mathematical expressions for the position vectors of curves defin...

