Mathematics – Symplectic Geometry
Scientific paper
2005-09-30
Mathematics
Symplectic Geometry
38 pages, 10 figures
Scientific paper
We classify tight contact structures on the small Seifert fibered 3--manifold M(-1; r_1, r_2, r_3) with r_i in (0,1) and r_1, r_2 \geq 1/2. The result is obtained by combining convex surface theory with computations of contact Ozsvath--Szabo invariants. We also show that some of the tight contact structures on the manifolds considered are nonfillable, justifying the use of Heegaard Floer theory.
Ghiggini Paolo
Lisca Paolo
Stipsicz András I.
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