Computing some fundamental numbers of the variety of nodal cubics in \(\mathbb P^3\)

DOI10.1016/j.jsc.2009.04.003zbMath1222.14117OpenAlexW2011931083MaRDI QIDQ840711

Kumar Saurav, Jordi Pujolàs, Sebastian Xambó-Descamps, Josep M. Miret Biosca

Publication date: 14 September 2009

Published in: Journal of Symbolic Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jsc.2009.04.003

zbMATH Keywords

intersection numberseffective computational methodsNodal cubics

Mathematics Subject Classification ID

Computational aspects of higher-dimensional varieties (14Q15) Singularities of surfaces or higher-dimensional varieties (14J17) Families, moduli, classification: algebraic theory (14J10) Classical problems, Schubert calculus (14N15)

Related Items (1)

On Schubert’s Problem of Characteristics

Cites Work

• The enumerative geometry of plane cubics. II: Nodal and cuspidal cubics
• The characteristic numbers of cuspidal plane cubics in \(\mathbb{P}^3\)
• Computing the characteristic numbers of the variety of nodal plane cubics in \(\mathbb P^3\)
• On a Formula of D. B. Scott
• Intersections of ℚ-divisors on Kontsevich’s moduli space \overline{𝕄}_{0,𝕟}(ℙ^{𝕣},𝕕) and enumerative geometry
• Recursive Formulas for the Characteristic Numbers of Rational Plane Curves
• Completing Hermann Schubert's Work on the Enumerative Geometry of Cuspidal Cubics in ℙ³
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