A note on birational transformations belonging to Galois points

Author:

Miura Kei

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology,Algebra and Number Theory

Reference14 articles.

1. Canonero G., Catalisano M.V., Serpico M.E.: Inflection points of cubic hypersurfaces. Boll. Un. Mat. Ital. B(7) 11, 161–185 (1997)

2. Cools F., Coppens M.: Star points on smooth hypersurfaces. J. Algebra 323, 261–286 (2010)

3. Fukasawa, S., Takahashi, T.: Galois points for a normal hypersurface (2009). arXiv 0907.4834

4. Gizatullin M.H.: The decomposition, inertia and ramification groups in birational geometry. Aspects Math. E 22, 39–45 (1994)

5. Iitaka, S.: Birational geometry and Kodaira dimension in various contexts. Sūgaku 34, 289–300 (1982) (Japanese)

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1. Extendable birational transformations belonging to Galois points;Rendiconti del Circolo Matematico di Palermo Series 2;2024-08-09

2. Galois points for a plane curve and its dual curve, II;Journal of Pure and Applied Algebra;2016-05

3. Automorphism group of plane curve computed by Galois points;Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry;2013-12-07

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