Euclidean algorithm and Kummer covers with many points.
Garzón, Alvaro (2003)
Revista Colombiana de Matemáticas
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Displaying similar documents to “Semifields in class .”
Euclidean algorithm and Kummer covers with many points.
Collineations of Subiaco and Cherowitzo hyperovals.
O'Keefe, Christine M., Thas, J.A. (1996)
Bulletin of the Belgian Mathematical Society - Simon Stevin
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Algebraic Geometry - Selected Topics
Aleksandar T. Lipkovski (1997)
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On the irreducibility of Hilbert scheme of surfaces of minimal degree
Fedor Bogomolov, Viktor Kulikov (2013)
Open Mathematics
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The article contains a new proof that the Hilbert scheme of irreducible surfaces of degree m in ℙm+1 is irreducible except m = 4. In the case m = 4 the Hilbert scheme consists of two irreducible components explicitly described in the article. The main idea of our approach is to use the proof of Chisini conjecture [Kulikov Vik.S., On Chisini’s conjecture II, Izv. Math., 2008, 72(5), 901–913 (in Russian)] for coverings of projective plane branched in a special class of rational curves. ...
Integral points on curves
Serge Lang (1960)
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J. P. Murre (1972)
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On the non-existence of certain hyperovals in dual André planes of order 2.
Aguglia, Angela, Giuzzi, Luca (2008)
The Electronic Journal of Combinatorics [electronic only]
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A. Alzati, M. Bertolini (1990)
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On the finiteness of rational curves on quintic threefolds
Sheldon Katz (1986)
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On multiple nuclei and a conjecture of Lunelli and Sce.
Blokhuis, A. (1994)
Bulletin of the Belgian Mathematical Society - Simon Stevin
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On triple curves through a rational triple point of a surface
M. R. Gonzalez-Dorrego (2006)
Annales Polonici Mathematici
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Let k be an algebraically closed field of characteristic 0. Let C be an irreducible nonsingular curve in ℙⁿ such that 3C = S ∩ F, where S is a hypersurface and F is a surface in ℙⁿ and F has rational triple points. We classify the rational triple points through which such a curve C can pass (Theorem 1.8), and give an example (1.12). We only consider reduced and irreducible surfaces.