Dec 21, 2013 · We derive a large deviation principle for the empirical measure of zeros of random polynomials with i.i.d. exponential coefficients.
Abstract. We derive a large deviation principle for the empirical measure of zeros of the random polynomial $P_n(z)=\sum _{j=0}^n \xi _j z^j$, ...
We derive a large deviation principle for the empirical measure of zeros of the random polynomial P n ( z ) = ∑ j = 0 n ξ j z j , where the coefficients { ξ j } ...
We derive a large deviation principle for the empirical measure of zeros of random polynomials with i.i.d. exponential coefficients.
May 24, 2015 · Pn denotes a random polynomial as in (1), with i.i.d. exponential (of parameter 1) coefficients {ξi} and associated empirical measure of zeros ...
Dec 15, 2013 · Pn denotes a random polynomial as in (1), with i.i.d. exponential (of parameter 1) coefficients {ξi} and associated empirical measure of zeros ...
Dec 21, 2013 · We derive a large deviation principle for the empirical measure of zeros of random polynomials with i.i.d. exponential coefficients.
We derive a large deviation principle for the empirical measure of zeros of random polynomials with i.i.d. exponential coefficients.
Dec 15, 2013 · Pn denotes a random polynomial as in (1), with i.i.d. exponential (of parameter 1) coefficients {ξi} and associated empirical measure of zeros ...
This article revisits the work by Ofer Zeitouni and Steve Zelditch on large deviations for the empirical measures of random orthogonal polynomials with ...