Seminar
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| Location: | SLMath: Baker Board Room |
Keywords and Mathematics Subject Classification (MSC)
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Secondary Mathematics Subject Classification
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Veering triangulations give us a practical way to find and study pseudo-Anosov flows computationally. However, given a manifold, finding a veering triangulation is difficult for many reasons: the triangulations are rigid and can be non-minimal, and the corresponding flows need to be "nice" (no perfect fits, transitive). I will explain how to instead use more flexible triangulations to capture more pseudo-Anosov flows. We use this to find many explicit examples, and then tackle a natural question: when we find a flow, does it have a veering triangulation?
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