A Note on Rational Cuspidal curves on $\mathbb{Q}$-Homology Projective Planes

zbMath1425.14048arXiv1603.00125MaRDI QIDQ4972492

Sagar Kolte, Dongseon Hwang, Rajendra Vasant Gurjar

Publication date: 25 November 2019

Full work available at URL: https://arxiv.org/abs/1603.00125

Mathematics Subject Classification ID

Rational and ruled surfaces (14J26) Special algebraic curves and curves of low genus (14H45) Affine fibrations (14R25)

Cites Work

• Unnamed Item
• Classification of singular \(\mathbb Q\)-homology planes. I: Structure and singularities
• Classification of singular \(\mathbb Q\)-homology planes. II: \(\mathbb C^1\)- and \(\mathbb C^{\ast}\)-rulings
• Exceptional singular \(\mathbb Q\)-homology planes
• A classification of factorial surfaces of nongeneral type
• Is there a topological Bogomolov-Miyaoka-Yau inequality?
• On the rationality of complex homology 2-cells: I
• Non-complete algebraic surfaces
• Homology planes with quotient singularities
• On the logarithmic Kodaira dimension of the complement of a curve in \(P^2\)
• On rationality of logarithmic \(\mathbb{Q}\)-homology of planes. I
• On rationality of logarithmic \(\mathbb{Q}\)-homology planes. II
• On rational cuspidal curves. I: Sharp estimate for degree via multiplicities
• Affine lines on \(\mathbb{Q}\)-homology planes
• Singular \(\mathbb{Q}\)-homology planes of negative Kodaira dimension have smooth locus of non-general type
• Open Algebraic Surfaces

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