Loxodromes on non-degenerate helicoidal surfaces in Minkowski space–time

Author:

Babaarslan MuratORCID,Sönmez Nilgün

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference26 articles.

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2. K. Arslan, B. (Kılıç) Bayram, B. Bulca, Y. H. Kim, C. Murathan and G. Öztürk, Rotational embeddings in $${\mathbb{E}}^{4}$$ with pointwise 1-type Gauss map, Turk. J. Math., 35 (2011), 493–499.

3. K. Arslan, B. (Kılıç) Bayram, B. Bulca and G. Öztürk, Generalized Rotation Surfaces in $${\mathbb{E}}^{4}$$, Results. Math., 61 (2012), 315–327.

4. M. Babaarslan and Y. Yayli, Space-like loxodromes on rotational surfaces in Minkowski 3-space, J. Math. Anal. Appl., 409 (2014), 288–298.

5. M. Babaarslan and M. I. Munteanu, Time-like loxodromes on rotational surfaces in Minkowski 3-space, An. Ştiinţ. Univ. Al. I. Cuza Iaşi, Ser. Nouă, Mat., 61 (2015), 471–484.

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1. Bour’s Theorem of Spacelike Surfaces in Minkowski 4-Space;Results in Mathematics;2022-11-16

2. Timelike loxodromes on Lorentzian helicoidal surfaces in Minkowski n-space;Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics;2022-09-30

3. Loxodromes on twisted surfaces in Lorentz–Minkowski 3-space;Asian-European Journal of Mathematics;2022-09-14

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