In [14] Matsuda and Yorozu.explained that there is no special Bertrand curves in Eⁿ and they new kind of Bertrand curves called (1,3)-type Bertrand curves Euclidean space. In this paper , by using the similar methods given by Matsuda and Yorozu [14], we obtain that bitorsion of the quaternionic curve is not equal to zero in semi-Euclidean space E4^2. Obtain (N,B2) type quaternionic Bertrand curves by means of the {κ,τ,(σ-ε_{t}ε_{T}ε_{N}κ)} functions of the curves in E4^2.
BABADAG, F. (2016). Special Bertrand Curves in semi-Euclidean space E4^2 and their Characterizations. Caspian Journal of Mathematical Sciences, 5(2), 54-67. doi: 10.22080/cjms.2017.1632
MLA
Faik BABADAG. "Special Bertrand Curves in semi-Euclidean space E4^2 and their Characterizations", Caspian Journal of Mathematical Sciences, 5, 2, 2016, 54-67. doi: 10.22080/cjms.2017.1632
HARVARD
BABADAG, F. (2016). 'Special Bertrand Curves in semi-Euclidean space E4^2 and their Characterizations', Caspian Journal of Mathematical Sciences, 5(2), pp. 54-67. doi: 10.22080/cjms.2017.1632
VANCOUVER
BABADAG, F. Special Bertrand Curves in semi-Euclidean space E4^2 and their Characterizations. Caspian Journal of Mathematical Sciences, 2016; 5(2): 54-67. doi: 10.22080/cjms.2017.1632
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