|Tuesday 22 May 2018|
|Events for day: Sunday 03 September 2017|
| 14:00 - 15:30 Geometry and Topology Seminar|
On Thurston's Euler class one conjecture
In 1976, Thurston proved that taut foliations on closed hyperbolic 3-manifolds
have Euler class of norm at most one, and conjectured that, conversely, any Euler class with
norm equal to one is Euler class of a taut foliation. We construct counterexamples to this
conjecture and suggest an alternative conjecture.