May 2, 2014
4:00PM - 5:00PM
Math Tower 154
Add to Calendar
2014-05-02 16:00:00
2014-05-02 17:00:00
Topology, Geometry and Data Seminar - Pawel Dlotko
Title: Disctrete Morse Theory and Persistent HomologySpeaker : Pawel Dlotko, UPennAbstract: Discrete Morse Theory is a version of the classical continuous Morse theory that operates on a finite cell complexes. For many researches it is at least as perfect the continuous theory. In this talk I will explain the idea of discrete Morse theory, and show how it is related to field homology and persistence. Later a possible relation of iterated Morse complex and Reeb graph will be discussed. At the end, if time permit I will discuss the techniques to compute homology of a level set of a continuous function and persistent homology of a topological space with a tame function on it.
Math Tower 154
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2014-05-02 16:00:00
2014-05-02 17:00:00
Topology, Geometry and Data Seminar - Pawel Dlotko
Title: Disctrete Morse Theory and Persistent HomologySpeaker : Pawel Dlotko, UPennAbstract: Discrete Morse Theory is a version of the classical continuous Morse theory that operates on a finite cell complexes. For many researches it is at least as perfect the continuous theory. In this talk I will explain the idea of discrete Morse theory, and show how it is related to field homology and persistence. Later a possible relation of iterated Morse complex and Reeb graph will be discussed. At the end, if time permit I will discuss the techniques to compute homology of a level set of a continuous function and persistent homology of a topological space with a tame function on it.
Math Tower 154
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Disctrete Morse Theory and Persistent Homology
Speaker : Pawel Dlotko, UPenn
Abstract: Discrete Morse Theory is a version of the classical continuous Morse theory that operates on a finite cell complexes. For many researches it is at least as perfect the continuous theory. In this talk I will explain the idea of discrete Morse theory, and show how it is related to field homology and persistence. Later a possible relation of iterated Morse complex and Reeb graph will be discussed. At the end, if time permit I will discuss the techniques to compute homology of a level set of a continuous function and persistent homology of a topological space with a tame function on it.
