In this paper, we study Smarandache curves in the 4-dimensional Galilean space G 4. We
obtain Frenet-Serret invariants for the Smarandache curve in G 4. The first, second and third …

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In this article Hasimoto surfaces in Galilean space G_ 3 G 3 will be considered, Gauss
curvature (K) and Mean curvature (H) of Hasimoto surfaces χ= χ (s, t) χ= χ (s, t) will be …

In this study, firstly Smarandache ruled surfaces whose base curves are Smarandache
curves derived from Frenet vectors of the curve, and whose direction vectors are unit vectors …

In this paper, first of all, the definition of parallel surfaces in Galileanspace is given. Then, the
relationship between the curvatures of theparallel surfaces in Galilean space is determined …

Sažetak In this paper, we introduce the factorable surfaces in the pseudo-Galilean space
G31 and completely classify such surfaces with null Gaussian and mean curvature. Also, in …

In this paper, we have defined canal surfaces in Galilean and Pseudo-Galilean 3-spaces.
Then, we have studied Tubular surface in Galilean and Pseudo-Galilean 3-space satisfying …

In this paper, we obtain the parametric representation for a family of surfaces through a
given asymptotic curve by using the Frenet frame in the Galilean space G3. Necessary and …

In this paper, we establish equiform differential geometry of curves in 4-dimensional
Galilean space G4. We obtain the angle between the equiform Frenet vectors and their …

In this work, first, we construct Frenet-Serret frame of a curve in the Galilean 4-space. As a
result of this, we obtain the mentioned curve's Frenet-Serret equations. Then, we prove that …