On a class of rational cuspidal plane curves.
Hubert Flenner, Mikhail Zaidenberg (1996)
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Hubert Flenner, Mikhail Zaidenberg (1996)
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Silvio Greco, Grazia Raciti (1991)
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Xian Wu (1994)
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Luisella Caire (1990)
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Jens Piontkowski (1996)
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Scott Nollet (1997)
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Jihun Park (1998)
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Fenske, Torsten (1999)
Beiträge zur Algebra und Geometrie
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Petroula Dospra (2023)
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In this paper we consider rational Bézier curves with control points having rational coordinates and rational weights, and we give necessary and sufficient conditions for such a curve to have infinitely many points with integer coefficients. Furthermore, we give algorithms for the construction of these curves and the computation of theirs points with integer coefficients.
Franco Ghione, Gianni Sacchiero (1980/81)
Manuscripta mathematica
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Xavier Xarles (2013)
Journal de Théorie des Nombres de Bordeaux
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In order to study the behavior of the points in a tower of curves, we introduce and study trivial points on towers of curves, and we discuss their finiteness over number fields. We relate the problem of proving that the only rational points are the trivial ones at some level of the tower, to the unboundeness of the gonality of the curves in the tower, which we show under some hypothesis.
Toshihiro Hadano (1982)
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Dilip P. Patil (1990)
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D. Eisenbud, J. Harris (1983)
Inventiones mathematicae
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Fumio Sakai, Takashi Matsuoka (1989)
Mathematische Annalen
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