There exists a (relatively minimal) genus g Lefschetz fibration with only one singular fiber over a closed (Riemann) surface of genus h iff g greater than or equal to 3 and h greater than or equal to 2. The singular fiber can be chosen to be reducible or irreducible. Other results are that every Dehn twist on a closed surface of genus at least three is a product of two commutators and no Dehn twist on any closed surface is equal to a single commutator
We describe the minimal number of critical points and the minimal number s of singular fibres for a ...
Using the Gromov invariants and the Taubes'structure theorem, we investigate how spheres of square -...
Using the Gromov invariants and the Taubes\u27structure theorem, we investigate how spheres of squar...
We show that there exists an admissible nonorientable genus $g$ Lefschetz fibration with only one si...
AbstractWe determine the minimal number of singular fibers of a nontrivial genus-g Lefschetz fibrati...
AbstractWe construct examples of Lefschetz fibrations with prescribed singular fibers. By taking dif...
Let be a proper holomorphic map from a connected complex surface S onto the open unit disk D⊂C, with...
AbstractLet ϕ:S→D be a proper holomorphic map from a connected complex surface S onto the open unit ...
We show that the minimal number of singular fibers N(g,1) in a genus-g Lefschetz fibration over the ...
We investigate the possible self-intersection numbers for sections of surface bundles and Lefschetz ...
AbstractWe determine the minimal number of singular fibers of a nontrivial genus-g Lefschetz fibrati...
30pSingular fibrations generalize achiral Lefschetz fibrations of 4-manifolds over surfaces while sh...
We investigate the possible self-intersection numbers for sections of surface bundles and Lefschetz ...
30pSingular fibrations generalize achiral Lefschetz fibrations of 4-manifolds over surfaces while sh...
AbstractLet ϕ:S→D be a proper holomorphic map from a connected complex surface S onto the open unit ...
We describe the minimal number of critical points and the minimal number s of singular fibres for a ...
Using the Gromov invariants and the Taubes'structure theorem, we investigate how spheres of square -...
Using the Gromov invariants and the Taubes\u27structure theorem, we investigate how spheres of squar...
We show that there exists an admissible nonorientable genus $g$ Lefschetz fibration with only one si...
AbstractWe determine the minimal number of singular fibers of a nontrivial genus-g Lefschetz fibrati...
AbstractWe construct examples of Lefschetz fibrations with prescribed singular fibers. By taking dif...
Let be a proper holomorphic map from a connected complex surface S onto the open unit disk D⊂C, with...
AbstractLet ϕ:S→D be a proper holomorphic map from a connected complex surface S onto the open unit ...
We show that the minimal number of singular fibers N(g,1) in a genus-g Lefschetz fibration over the ...
We investigate the possible self-intersection numbers for sections of surface bundles and Lefschetz ...
AbstractWe determine the minimal number of singular fibers of a nontrivial genus-g Lefschetz fibrati...
30pSingular fibrations generalize achiral Lefschetz fibrations of 4-manifolds over surfaces while sh...
We investigate the possible self-intersection numbers for sections of surface bundles and Lefschetz ...
30pSingular fibrations generalize achiral Lefschetz fibrations of 4-manifolds over surfaces while sh...
AbstractLet ϕ:S→D be a proper holomorphic map from a connected complex surface S onto the open unit ...
We describe the minimal number of critical points and the minimal number s of singular fibres for a ...
Using the Gromov invariants and the Taubes'structure theorem, we investigate how spheres of square -...
Using the Gromov invariants and the Taubes\u27structure theorem, we investigate how spheres of squar...