Marina Iliopoulou- Three Polynomial Methods for Point Counting, Lecture III
Offered By: Hausdorff Center for Mathematics via YouTube
Course Description
Overview
Explore the third lecture in a series on polynomial methods for point counting, focusing on the slice rank method developed by Croot, Lev, Pach, Ellenberg, and Gijswijt. Delve into how this technique demonstrates that sets with no 3-term arithmetic progressions in finite-field settings are small. Learn about the mathematical principles behind this method and its applications in combinatorial geometry. Gain insights into advanced mathematical concepts and problem-solving techniques used in modern research. Enhance your understanding of polynomial methods and their role in solving complex mathematical problems.
Syllabus
Marina Iliopoulou: Three polynomial methods for point counting, Lecture III
Taught by
Hausdorff Center for Mathematics
Related Courses
The Polynomial Method and the Restriction Problem - Larry GuthInstitute for Advanced Study via YouTube Additive Number Theory - Extremal Problems and the Combinatorics of Sumsets by M. Nathanson
International Centre for Theoretical Sciences via YouTube Basic Lower Bounds and Kneser's Theorem by David Grynkiewicz
International Centre for Theoretical Sciences via YouTube The Restriction Problem and the Polynomial Method - Lecture I
Hausdorff Center for Mathematics via YouTube Marina Iliopoulou- Three Polynomial Methods for Point Counting, Lecture II
Hausdorff Center for Mathematics via YouTube