Statistical Mechanics of Classical and Disordered Systems (2019)
Large deviation estimates of Selberg’s central limit theorem and applications
 Arguin, L Bailey, E International Mathematics Research Notices volume 2023 issue 23 20574-20612 (27 Jul 2023)
An ergodic theorem for the frontier of branching Brownian motion
 Arguin, L Bovier, A Kistler, N Electronic Journal of Probability volume 18 issue none (01 Jan 2013)
Poisson–Dirichlet statistics for the extremes of a log-correlated Gaussian field
 Arguin, L Zindy, O The Annals of Applied Probability volume 24 issue 4 1446-1481 (01 Aug 2014)
Microcanonical Analysis of the Random Energy Model in a Random Magnetic Field
 Arguin, L Kistler, N Journal of Statistical Physics volume 157 issue 1 1-16 (30 Oct 2014)
Large deviations and continuity estimates for the derivative of a random model of log ⁡ | ζ | on the critical line
 Arguin, L Ouimet, F Journal of Mathematical Analysis and Applications volume 472 issue 1 687-695 (Apr 2019)
Is the Riemann Zeta Function in a Short Interval a 1-RSB Spin Glass?
 Arguin, L Tai, W Sojourns in Probability Theory and Statistical Physics - I volume 298 63-88 (18 Oct 2019)
The Free Energy of the GREM with Random Magnetic Field
 Arguin, L Persechino, R Statistical Mechanics of Classical and Disordered Systems volume 293 37-61 (16 Sep 2019)
Tue, 07 Nov 2023
11:00
Lecture Room 4, Mathematical Institute

Rough super Brownian motion and its properties

Ruhong Jin
(Mathematical Insitute, Oxford)
Abstract

Following Rosati and Perkowski’s work on constructing the first version of a rough super Brownian motion, we generalize the rough super Brownian motion to the case when the branching mechanism has infinite variance. In both case, we can prove the compact support properties and the exponential persistence.

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