Contact 3-manifolds with infinitely many Stein fillings
Burak Ozbagci, Andras I. Stipsicz
Abstract
Infinitely many contact 3-manifolds each admitting infinitely many, pairwise non-diffeomorphic Stein fillings are constructed. We use Lefschetz fibrations in our constructions and compute their first homologies to distinguish the fillings.
Create a lesson
Related papers
Floer theory on based loops and fundamental groups of Lagrangians in Cn
Shuhao Li
Mapping-space Gromov--Witten classes and the Fano variety of lines
Ivan Smith, Abigail Ward
Categorical and Floer-theoretic entropies: comparison and counting conjugacy classes in symplectic mapping class groups
Sangjin Lee
On nearly Lefschetz fibrations and spinal open books
Hyunki Min, Agniva Roy, Luya Wang
Decomposable concordances induce closed immersions
Roger Casals
Topological triviality of exact Lagrangian Cobordisms
Jean-François Barraud