Graduate Computational Algebraic Geometry Seminar
Jan Verschelde
UIC
numerical Schubert calculus
Abstract: The input to a Schubert problem is a number of fixed flags and intersection conditions.
The output consists of all k-dimensional planes that meet the fixed flags as specified by the intersection conditions.
Numerical Schubert calculus is concerned with the development of numerical homotopy continuation methods
to compute solutions to Schubert problems.
In this talk we look how Schubert problems can be solved with PHCpack, phcpy, and Macaulay2.
Thursday October 9, 2014 at 1:00 PM in SEO 1227