The Number of Twisted Cubic Curves on the General Quintic Threefold.
G. Ellingsrud, Stein Arild Stromme (1995)
Mathematica Scandinavica
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Displaying similar documents to “A conjecture concerning rational points on cubic curves”
The Number of Twisted Cubic Curves on the General Quintic Threefold.
Appendix to "Plücker conditions on plane rational curves": Families of rational plane curves.
Stein Arild Stromme (1984)
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Plücker conditions on plane rational curves.
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On a conjecture of G. Bol.
Fr. Fabricius-Bjerre (1977)
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The restriction algebra A(...) for curves ...R...
Enji Sato (1987)
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Critères paramétriques d'irrationalité.
Alexandre Froda (1963)
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On the Possibility of Finding Certain Criteria for the Irrationality of a Number Defined as a Limit of a Sequence of Rational Numbers.
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On a conjecture of Bruckman.
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On total curvatures of closed space curves
John MILNOR (1953)
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A conjecture of Grünbaum on common transversals.
Meir Katchalski (1986)
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A Note on the Rational Cuspidal Curves
Piotr Nayar, Barbara Pilat (2014)
Bulletin of the Polish Academy of Sciences. Mathematics
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In this short note we give an elementary combinatorial argument, showing that the conjecture of J. Fernández de Bobadilla, I. Luengo-Velasco, A. Melle-Hernández and A. Némethi [Proc. London Math. Soc. 92 (2006), 99-138, Conjecture 1] follows from Theorem 5.4 of Brodzik and Livingston [arXiv:1304.1062] in the case of rational cuspidal curves with two critical points.
Pencils of irreducible rational curves and plane Jacobian conjecture
Nguyen Van Chau (2011)
Annales Polonici Mathematici
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In certain cases the invertibility of a polynomial map F = (P,Q): ℂ²→ ℂ² can be characterized by the irreducibility and the rationality of the curves aP+bQ = 0, (a:b) ∈ ℙ¹.
On trinominals of type x...+Ax...+1.
Andrew Bremner (1981)
Mathematica Scandinavica
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