Richard P. Stanley Seminar in Combinatorics: Polynomial Plank Problems

SEMINARS, HARVARD-MIT COMBINATORICS

Speaker:

Alexander Polyanskii - Emory

I will discuss the following result and its complex analog: For every nonzero polynomial P∈ R[x_1,…, x_n]​​ of degree n​​, there is a point of the unit ball in R^d​​ at distance at least 1/n​​ from the zero set of the polynomial P​​. Joint work with Alexey Glazyrin and Roman Karasev.

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For more info, see https://math.mit.edu/combin/