June 9, 2016
10:20AM - 11:15AM
Math Tower 154
Add to Calendar
2016-06-09 10:20:00
2016-06-09 11:15:00
Combinatorics Seminar - Sean O'Rourke
Title: Eigenvectors of random matricesSpeaker: Sean O'Rourke (University of Colorado at Boulder)Abstract: Eigenvectors of large matrices (and graphs) play an essential role in combinatorics and theoretical computer science. The goal of this talk is to present several properties of the eigenvectors when the matrix (or graph) is random. In particular, I will address the largest coordinate, smallest coordinate, joint distribution of several coordinates, $l^p$-norm, and amount of mass contained in a subset of coordinates. This talk is based on joint work with Van Vu and Ke Wang.
Math Tower 154
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2016-06-09 10:20:00
2016-06-09 11:15:00
Combinatorics Seminar - Sean O'Rourke
Title: Eigenvectors of random matricesSpeaker: Sean O'Rourke (University of Colorado at Boulder)Abstract: Eigenvectors of large matrices (and graphs) play an essential role in combinatorics and theoretical computer science. The goal of this talk is to present several properties of the eigenvectors when the matrix (or graph) is random. In particular, I will address the largest coordinate, smallest coordinate, joint distribution of several coordinates, $l^p$-norm, and amount of mass contained in a subset of coordinates. This talk is based on joint work with Van Vu and Ke Wang.
Math Tower 154
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Eigenvectors of random matrices
Speaker: Sean O'Rourke (University of Colorado at Boulder)
Abstract: Eigenvectors of large matrices (and graphs) play an essential role in combinatorics and theoretical computer science. The goal of this talk is to present several properties of the eigenvectors when the matrix (or graph) is random. In particular, I will address the largest coordinate, smallest coordinate, joint distribution of several coordinates, $l^p$-norm, and amount of mass contained in a subset of coordinates. This talk is based on joint work with Van Vu and Ke Wang.
