- Series
- Stochastics Seminar
- Time
- Thursday, February 4, 2016 - 3:05pm for 1 hour (actually 50 minutes)
- Location
- Skiles 006
- Speaker
- Sneha Subramanian – School of Mathematics, Georgia Tech
- Organizer
- Christian Houdré
For a random (complex) entire function, what can we say about the
behavior of the zero set of its N-th derivative, as N goes to infinity?
In this talk, we shall discuss the result of repeatedly differentiating a
certain class of random entire functions whose zeros are the points of a
Poisson process of intensity 1 on the real line. We shall also discuss the
asymptotic behavior of the coefficients of these entire functions. Based on
joint work with Robin Pemantle.