activity
20112021
most citedNon-zero constant curvature factorable surfaces in pseudo-Galilean space

2 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

math.DG2021

The Clairaut's theorem on rotational surfaces in pseudo Euclidean 4-space with index 2

Fatma Almaz, Mihriban Alyamaç Külahcı

In this paper, Clairaut's theorem is expressed on the surfaces of rotation in semi Euclidean 4-space. Moreover, the general equations of time-like geodesic curves are characterized…

math.DG2021★ 2 cited

The Research on Rotational Surfaces in pseudo Euclidean 4-space with index 2

Fatma Almaz, Mihriban Alyamaç Külahcı

In this study, we define a brief description of the hyperbolic and elliptic rotational surfaces using a curve and matrices in 4-dimensional semi Euclidean space. That is, we provid…

math.GM2017

Assesment of Smarandache Curves in the Null Cone Q^2

Mihriban Kulahci, Fatma Almaz

In this paper, we give Smarandache curves according to the asymptotic orthonormal frame in null cone Q^2. By using cone frame formulas, we present some characterizations of Smarand…

math.DG2017★ 2 cited

Non-zero constant curvature factorable surfaces in pseudo-Galilean space

Muhittin Evren Aydin, Mihriban Kulahci, Alper Osman Ogrenmis

Factorable surfaces, i.e. graphs associated with the product of two functions of one variable, constitute a wide class of surfaces. Such surfaces in the pseudo-Galilean space with…

math.DG2017

Constant curvature translation surfaces in Galilean 3-space

Alper Osman Ogrenmis, Mihriban Kulahci, Muhittin Evren Aydin

Total five different types of translation surfaces, based upon planarity of translating curves and the absolute figure, arise in a Galilean 3-space. Excepting the type in which bot…

math.DG2011

Some Characterizations for Curves by the Help Of Spherical Representations in the Galilean and Pseudo-Galilean Space

Alper Osman Öğrenmiş, Münevver Yildirim Yilmaz, Mihriban Külahci

In this paper, we focus on some characterizations for curves in the Galilean and Pseudo-Galilean space.