Leafwise Symplectic Structures on Lawson's Foliation (3rd revised)

Abstract

The aim of this paper is to show that Lawson's foliation on the 5-sphere admits a smooth leafwise symplectic structure. The main part of the construction is to show that the Fermat type cubic surface admits an end-periodic symplectic structure.

References in corpus (3)

• Regularization and minimization of Haefliger structures of codimension one
• Correction to "A smooth foliation of the 5-sphere by complex surfaces"
• A smooth codimension-one foliation of the five-sphere by symplectic leaves

Cited by in corpus (1)

• A note on Mitsumatsu's construction of a leafwise symplectic foliation