Defect of a nodal hypersurface

By S. Cynk. 2001

68 citations recorded by the source corpus.

Abstract: In this note we give formulas for the Hodge numbers of a nodal hypersurface in a smooth complex projective fourfold.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/5811051ef63506f876e2eee4c6efe02c7e12985a

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Constantin Shramov
2. Ivan Cheltsov
3. V. Przyjalkowski
4. Yuri Prokhorov
5. I. Smith
6. Y. Odaka

In Mathematical Physics

1. Ivan Cheltsov
2. Constantin Shramov
3. V. Przyjalkowski
4. I. Smith

Citations in the corpus

• Hyperelliptic and trigonal Fano threefolds (2004, background): “In the case when the divisor g(∆) is ample on Ũ , the Lefschetz theorem (see [55], [50], [121]) implies that Pic( Ỹ ) ∼= Pic( Ũ) ∼= Z(3) (see [60], [65], [66]).”