Symplectic fillings of links of quotient surface singularities
Mohan Bhupal, Kaoru Ono
TL;DR
This paper investigates the symplectic deformation types of minimal symplectic fillings of links of quotient surface singularities, establishing finiteness results for each singularity.
Contribution
It proves that for each quotient surface singularity, only finitely many symplectic deformation types of minimal fillings exist, advancing understanding of their classification.
Findings
Finiteness of symplectic deformation types for each singularity
Classification results for links of quotient surface singularities
Enhanced understanding of symplectic fillings in surface singularity theory
Abstract
We study symplectic deformation types of minimal symplectic fillings of links of quotient surface singularities. In particular, there are only finitely many symplectic deformation types for each quotient surface singularity.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Geometric and Algebraic Topology · Commutative Algebra and Its Applications