Separable Degree of the Gauss Map and Strict Dual Curves Over Finite Fields

Author:

Arakelian NazarORCID

Funder

FAPESP

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference19 articles.

1. Bertini, E.: Introduzione alla geometria proiettiva degli iperspazi. Principato, Messina (1923)

2. Bayer, V., Hefez, A.: Strange curves. Comm. Algebra 19(11), 3041–3059 (1991)

3. Borges, H.: On multi-Frobenius non-classical plane curves. Arch. Math. (Basel) 93(6), 541–553 (2009)

4. Fukasawa, S.: Complete determination of the number of Galois points for a smooth plane curve. Rend. Semin. Mat. Univ. Padova 129(013), 93–113 (2010)

5. Furukawa, K., Ito, A.: On Gauss Maps in positive characteristic in view of images, fibers, and field extensions. Intern. Math. Res. Not. 2017(8), 2337–2366 (2016)

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1. Pedal and contrapedal curves in equi-affine plane;Journal of Mathematical Analysis and Applications;2024-10

2. Duality for certain multi-Frobenius nonclassical curves in higher dimensional spaces;Journal of Algebra;2023-10

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