Low Dimensional Topology and Circle-Valued Morse Functions

Explore a deep dive into advanced mathematical concepts in this 53-minute conference talk by Rachael Roberts from Washington University in St. Louis. Delve into the intricacies of Morse normal form for branched surfaces and discover its applications in constructing taut foliations. Learn how Roberts builds upon the earlier work of Charles Delman, presenting joint research that pushes the boundaries of low-dimensional topology. Gain insights into the intersection of Morse theory and branched surfaces, expanding your understanding of these complex mathematical structures and their implications in the field.