The Art of Iterating Rational Functions over Finite Fields

Videos from BIRS Workshop

, Univ. of Cantabria
- 11:49
Iterations with multivariate polynomials and extensions of Stickelberger theorem
Watch video | Download video: 201305061105-GomezPerez.mp4 (171M)
, B-IT, University of Bonn, Germany
- 14:50
The art of decomposing polynomials of degree p2
Watch video | Download video: 201305061410-Ziegler.mp4 (64M)
, Harvard University
- 09:47
Some computations of dynamics of rational maps of degree 2
Watch video | Download video: 201305070901-Elkies.mp4 (118M)
, Florida Institute of Technology
- 10:33
Sage functionality for dynamical systems
Watch video | Download video: 201305070954-Hutz.mp4 (94M)
, Univ. of Kent
- 12:06
Cluster algebras and discrete integrable systems
Watch video | Download video: 201305071103-Hone.mp4 (305M)
, Univ. of Wisconsin
- 17:02
The Artin-Mazur zeta function of a rational map in positive characteristic
Watch video | Download video: 201305071626-Bridy.mp4 (117M)
, University of Florida
- 09:52
Dynamical systems over finite fields in systems biology
Watch video | Download video: 201305080906-Laubenbacher.mp4 (118M)
, University of Zurich
- 11:44
Some dynamical systems over finite fields appearing in coding theory and cryptography
Watch video | Download video: 201305081055-Rosenthal.mp4 (120M)
, Queen Mary University of London
- 11:43
Non-Archimedean phenomena in torus and lattice maps
Watch video | Download video: 201305091103-Vivaldi.mp4 (114M)
, University of Michigan
- 15:05
Dynamics of degree-2 Lattès maps over finite fields
Watch video | Download video: 201305091426-Liu.mp4 (101M)
, CUNY Graduate Center
- 15:57
Newton’s method in global fields
Watch video | Download video: 201305091532-Towsley.mp4 (74M)
, University of British Columbia
- 17:11
McMullen’s theorem in positive characteristic
Watch video | Download video: 201305091625-Levy.mp4 (121M)
, Jacobs University
- 17:42
Multivariate polynomial automorphisms over finite fields
Watch video | Download video: 201305091714-Maubach.mp4 (80M)