Three constructions of rational points on Y2 = X3 ... NX.
Paul Monsky (1992)
Mathematische Zeitschrift
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Displaying similar documents to “On a Rational Plane Curve with an (n?2)-fold Point .”
Three constructions of rational points on Y2 = X3 ... NX.
Mock Heegner Points and Congruent Numbers.
Paul Monsky (1990)
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On the rational Tschebyscheff operator.
Helmut Werner (1964/65)
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On the Exceptional Tangents to a Smooth, Plane Curve.
Birger Iversen (1972)
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Compactifications of C2 x C*.
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The Effect of Rational Substitutions on the Monodromy Group of the General nth Order Equation of the Fuchsian Class.
Kathryn Kuiken (1978)
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Number of rational places of subfields of the function field of the Deligne-Lusztig curve of Ree type
Emrah Çakçak, Ferruh Özbudak (2005)
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On Cartesian Powers of a Rational Group.
Martin Huber (1979)
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On Higher Order Weierstrass Points of the Universal Curve.
Robert F. Lax (1978)
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The Degree of Approximation by Rational Functions with Fixed Poles.
Jan-Erik. Andersson, Tord Ganelius (1977)
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On the complement of a curve on a Stein space of dimension two.
R.R. Simha (1963)
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Plücker conditions on plane rational curves.
Alf Bjorn Aure (1984)
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Rational Bézier curves with infinitely many integral points
Petroula Dospra (2023)
Archivum Mathematicum
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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.
Flocks in PG(3, q).
J. Chris Fisher, Joseph A. Thas (1979)
Mathematische Zeitschrift
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