High-density limits for infinite occupancy processes

Phil Pollett

(Joint work with Liam Hodgkinson)

Abstract: We consider a class of stochastic occupancy processes where there is no ceiling on the number of sites that can be occupied. We examine the limiting behaviour as the density of sites in space increases. These limits are not only natural in the theory, but in practice as well, as they describe models with increasing environmental fidelity.

Acknowledgement: This work is support by the ARC

The speaker:

• Phil Pollett, Discipline of Mathematics, The University of Queensland. pkp@maths.uq.edu.au

Last modified: 10th December 2020