Real Roots of Random Polynomials
Aaron Berger (MIT)
07-Oct-2021, 21:30-23:00 (3 years ago)
Abstract: How many real roots does a random polynomial of degree n have? By the fundamental theorem of algebra, it can have at most n, but in expectation the answer is often much lower. We'll attack this problem with just a single algebraic tool (Descartes' law of signs) and a modest helping of some probabilistic combinatorics.
Computer scienceMathematicsPhysics
Audience: researchers in the topic
MIT Simple Person's Applied Mathematics Seminar
Organizers: | André Lee Dixon*, Ranjan Anantharaman, Aaron Berger |
*contact for this listing |
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