In this paper we have defined and examined the new kind curves, with the principal normal vector of the first curve and the vector lying on the osculator plane of the second curve are linearly dependent. As a result we
have called these new curves as $N-T^{\ast }N^{\ast }$ curves. Also similiar to the other offset curves under the spesific condition, we give Frenet apparatus of the second curve based on the Frenet apparatus of the
first curve.
Kılıçoglu, Ş., & Şenyurt, S. (2020). On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$. Turkish Journal of Mathematics and Computer Science, 12(2), 161-165. https://doi.org/10.47000/tjmcs.616122
AMA
Kılıçoglu Ş, Şenyurt S. On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$. TJMCS. December 2020;12(2):161-165. doi:10.47000/tjmcs.616122
Chicago
Kılıçoglu, Şeyda, and Süleyman Şenyurt. “On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$”. Turkish Journal of Mathematics and Computer Science 12, no. 2 (December 2020): 161-65. https://doi.org/10.47000/tjmcs.616122.
EndNote
Kılıçoglu Ş, Şenyurt S (December 1, 2020) On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$. Turkish Journal of Mathematics and Computer Science 12 2 161–165.
IEEE
Ş. Kılıçoglu and S. Şenyurt, “On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$”, TJMCS, vol. 12, no. 2, pp. 161–165, 2020, doi: 10.47000/tjmcs.616122.
ISNAD
Kılıçoglu, Şeyda - Şenyurt, Süleyman. “On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$”. Turkish Journal of Mathematics and Computer Science 12/2 (December 2020), 161-165. https://doi.org/10.47000/tjmcs.616122.
JAMA
Kılıçoglu Ş, Şenyurt S. On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$. TJMCS. 2020;12:161–165.
MLA
Kılıçoglu, Şeyda and Süleyman Şenyurt. “On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$”. Turkish Journal of Mathematics and Computer Science, vol. 12, no. 2, 2020, pp. 161-5, doi:10.47000/tjmcs.616122.
Vancouver
Kılıçoglu Ş, Şenyurt S. On The Curves $N-T^{\ast }N^{\ast }$ in $E^3$. TJMCS. 2020;12(2):161-5.