Bahaddin Bukcu
Research Subjects
Bahaddin Bukcu has a total of 6 co-authors. Here are the top co-authors by number of shared publications:
- Murat Kemal Karacan
Usak University
4 shared publications - Dae Won Yoon
Gyeongsang National University
1 shared publication - Hasan Es
Gazi Üniversitesi, Gazi Eğitim Fakültesi
1 shared publication Kemal Murat Karacan
1 shared publicationMarin Drinov Academic Publishing House
1 shared publication- Mohamd Saleem Lone
University of Kashmir, Srinagar, India
1 shared publication
Latest Publications
- Open Access
On some curves with the modified orthogonal frame in Euclidean 3-space
In this paper, we study helices and the Bertrand curves. We obtain some of the classification results of these curves with respect to the modified orthogonal frame in Euclidean 3-spaces.
Open AccessOn some curves with the modified orthogonal frame in Euclidean 3-space
In this paper, we study helices and the Bertrand curves. We obtain some of the classification results of these curves with respect to the modified orthogonal frame in Euclidean 3-spaces.
- Open Access
- 30 September 2008
- Published by Tamkang Journal of Mathematics in Tamkang Journal of Mathematics
- Vol. 39 (3) , 255-262
On The slant helices according to Bishop frame of the timelike curve in Lorentzian space
T.Ikawa obtained the following differential equation$$D_{T}D_{T}D_{T}T-KD_{T}T,K=\kappa ^{2}-\tau ^{2}$$for the c\i rcular helix which corresponds the case that the curvature $ \kappa $ and torsion $ \tau $ of timelike curve $ \alpha $ on the Lorentzian manifold $ M_{1} $ are constant [5]. In this paper, we have defined a slant helix according to Bishop frame of the timelike curve. Furthermore, we have given some necessary and sufficent conditions for the slant helix and T.Ikawa's result is generalized to the case of the general slant helix.- 30 September 2008
- Published by Tamkang Journal of Mathematics in Tamkang Journal of Mathematics
- Vol. 39 (3) , 255-262
Open AccessOn The slant helices according to Bishop frame of the timelike curve in Lorentzian space
T.Ikawa obtained the following differential equation$$D_{T}D_{T}D_{T}T-KD_{T}T,K=\kappa ^{2}-\tau ^{2}$$for the c\i rcular helix which corresponds the case that the curvature $ \kappa $ and torsion $ \tau $ of timelike curve $ \alpha $ on the Lorentzian manifold $ M_{1} $ are constant [5]. In this paper, we have defined a slant helix according to Bishop frame of the timelike curve. Furthermore, we have given some necessary and sufficent conditions for the slant helix and T.Ikawa's result is generalized to the case of the general slant helix. - 1 August 2008
- Published by Springer Nature in Rendiconti del Circolo Matematico di Palermo Series 2
- Vol. 57 (2) , 193-201
An alternative moving frame for a tubular surface around a spacelike curve with a spacelike normal in Minkowski 3-space
- 1 August 2008
- Published by Springer Nature in Rendiconti del Circolo Matematico di Palermo Series 2
- Vol. 57 (2) , 193-201
An alternative moving frame for a tubular surface around a spacelike curve with a spacelike normal in Minkowski 3-space
- Open Access
- 1 January 2007
- Published by Centre for Evaluation in Education and Science (CEON/CEES) in Mathematica Moravica
- No. 11,p. 47-54
An alternative moving frame for tubular surface around the spacelike curve with a spacelike binormal in Minkowski 3-space
We describe a robust method for constructing a tubular surface surrounding a spacelike curve with a spacelike binormal in Minkowski 3-space. Our method is designed to eliminate undesirable twists and wrinkles in the tubular surface’s skin at points where the curve experiences high torsion. In our construction the tubular surface’s twist is bounded by the spacelike curve’s curvature and is independent of the spacelike curve’s torsion.
- 1 January 2007
- Published by Centre for Evaluation in Education and Science (CEON/CEES) in Mathematica Moravica
- No. 11,p. 47-54
Open AccessAn alternative moving frame for tubular surface around the spacelike curve with a spacelike binormal in Minkowski 3-space
We describe a robust method for constructing a tubular surface surrounding a spacelike curve with a spacelike binormal in Minkowski 3-space. Our method is designed to eliminate undesirable twists and wrinkles in the tubular surface’s skin at points where the curve experiences high torsion. In our construction the tubular surface’s twist is bounded by the spacelike curve’s curvature and is independent of the spacelike curve’s torsion.