Symplectic log Calabi-Yau surface---deformation class

Abstract

We study the symplectic analogue of log Calabi-Yau surfaces and show that the symplectic deformation classes of these surfaces are completely determined by the homological information.

24 pages, comments welcomed

References in corpus (4)

• Mirror symmetry and T-duality in the complement of an anticanonical divisor
• On the geometry of anticanonical pairs
• Symplectic Divisorial Capping in Dimension 4
• Stability and Existence of Surfaces in Symplectic 4-Manifolds with $b^{+}=1$

Cited by in corpus (2)

• Smoothings and Rational Double Point Adjacencies for Cusp Singularities
• The Kodaira dimension of contact 3-manifolds and geography of symplectic fillings