Turkish Journal of Mathematics and Computer Science
Differential Equations for a Space Curve According to the Unit Darboux Vector
Yazarlar: Süleyman ŞENYURT, Osman ÇAKIR
Cilt 9 , Sayı - , 2018 , Sayfalar 91 - 97
Konular:Mühendislik
Anahtar Kelimeler:Darboux vector,Laplacian operator
Özet: In this work, the differential equation of a differentiable curve is expressed, by making use of Laplace and normal Laplace operators, as a linear combination of the unit Darboux vector defined as C = sinφT + cosφB of that curve. Later, the necessary and sufficient conditions are given for the space curves to be a 1-type Darboux vector.
ATIFLAR
Atıf Yapan Eserler
KAYNAK GÖSTER
BibTex
KOPYALA
@article{2018, title={Differential Equations for a Space Curve According to the Unit Darboux Vector}, volume={9}, publisher={Turkish Journal of Mathematics and Computer Science}, author={Süleyman ŞENYURT,Osman ÇAKIR}, year={2018}, pages={91–97} }
APA
KOPYALA
Süleyman ŞENYURT,Osman ÇAKIR. (2018). Differential Equations for a Space Curve According to the Unit Darboux Vector (Vol. 9, pp. 91–97). Vol. 9, pp. 91–97. Turkish Journal of Mathematics and Computer Science.
MLA
KOPYALA
Süleyman ŞENYURT,Osman ÇAKIR. Differential Equations for a Space Curve According to the Unit Darboux Vector. Turkish Journal of Mathematics and Computer Science, 2018, pp. 91–97.