Twistor Topology of the Fermat Cubic

Abstract

We describe topologically the discriminant locus of a smooth cubic surface in the complex projective space ${\mathbb{CP}}^3$ that contains 5 fibres of the projection ${\mathbb{CP}}^3⟶S^4$.

References in corpus (2)

• Luigi Cremona and cubic surfaces
• Twistor lines on cubic surfaces

Cited by in corpus (5)

• Twistorial Cohomotopy implies Green-Schwarz anomaly cancellation
• Twistor interpretation of slice regular functions
• Algebraic surfaces with infinitely many twistor lines
• The twistor discriminant locus of the Fermat cubic
• Three Topological Results on the Twistor Discriminant Locus in the 4-Sphere