Toric degeneration of cubic Bézier triangle
Toric degeneration of cubic Bézier triangle |
AMS-SIAM Special SessionApplications of Algebraic Geometry
Description of special session.
Schedule.
|
| Henry Adams, Stanford. Topological data analysis and the nudged elastic band method. | |
| Daniel Bates, Colorado State University. Recovering exact results from numerical computation in algebraic geometry. | |
| Gunnar Carlsson, Stanford. Algebraic aspects of persistence. | |
| Valerie Hower, Berkeley. A persistence tree-based method for calling peaks in ChIP-seq protein binding analysis. | |
| Vin de Silva, Pomona College. From Isomap to Persistence: nonlinear dimensionality reduction with circular coordinates. | |
| Mathias Drton, University of Chicago. On a parametrization of positive semidefinite matrices with zeros. | |
| Jon Hauenstein, Fields Institute and Texas A&M University. Computing Hilbert functions using dual bases. | |
| Erich Kaltofen, NCSU. ArtinProver: a truly hybrid symbolic/numeric global optimization algorithm. | |
| Reinhard Laubenbacher, Virginia Bioinformatics Institute. Nested canalyzing polynomial dynamical systems. | |
| Pablo Parrilo, MIT. The convex algebraic geometry of rank minimization. | |
| Anne Shiu, Berkeley. Computing siphons in biochemical reaction systems. | |
| Andrew Sommese, University of Notre Dame. Zebra Fish, Tumor Growth, and Algebraic Geometry. | |
| Bernd Sturmfels, University of California at Berkeley. Orbitopes. | |
| Seth Sullivant, NCSU. Algebraic geometry of Gaussian graphical models. | |
| Zach Teiter, TAMU. Experimentation at the Frontiers of Reality in Schubert Calculus. |