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20112016
most citedA Characterization of Constant-Ratio Curves in Euclidean 3-Space E^3

10 citations · 32 across the 17 of their papers we have counts for

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Showing 2013Show all

7 papers · 1 filter

math.DG2013★ 9 cited

Surfaces given with the Monge patch in E^4

Betul Bulca, Kadri Arslan

A depth surface of E^3 is a range image observed from a single view can be represented by a digital graph (Monge patch) surface . That is, a depth or range value at a point (u,v) i…

math.DG2013

On generalized Robertson-Walker spacetimes satisfying some curvature condition

Kadri Arslan, Ryszard Deszcz, Ridvan Ezentas +2

We give necessary and sufficient conditions for warped product manifolds with 1-dimensional base, and in particular, for generalized Robertson-Walker spacetimes, to satisfy some ge…

math.DG2013

Coordinate Finite Type Rotational Surfaces in Euclidean Spaces

B. K. Bayram, K. Arslan, N. Onen +1

Submanifolds of coordinate finite-type were introduced in HV1. A submanifold of a Euclidean space is called a coordinate finite-type submanifold if its coordinate functions are eig…

math.DG2013★ 2 cited

Meridian Surface of Weingarten Type in 4-dimensional Euclidean Space E^4

Gunay Ozturk, Betul Bulca, Bengu Kilic Bayram +1

In this paper, we study meridian surfaces of Weingarten type in Euclidean 4-space E^4. We give the neccessary and sufficient conditions for a meridian surface in E^4 to become Wein…

math.DG2013

Focal Representation of k-slant Helices in E^{m+1}

Gunay Ozturk, Betul Bulca, Bengu Bayram +1

A focal representation of a generic regular curve γ in E^{m+1} consists of the centers of the osculating hyperplanes. A k-slant helix γ in E^{m+1} is a (generic) regular curve whos…

math.DG2013

Semiparalel Wintgen Ideal Surfaces in E^n

Betul Bulca, Kadri Arslan

Wintgen ideal surfaces in E^4 form an important family of surfaces, namely surfaces with circular ellipse of curvature. Obviously, Wintgen ideal surfaces satisfy the pointwise equa…