We study random spatio-temporal population models in heterogeneous environments with “dormancy”, an evolutionary force enabling individuals to enter and exit a protective state. Our main aim is to understand situations where dormancy is a viable survival strategy, focusing on long-time asymptotics of population size, survival, and coexistence of genetic types. A key goal is to describe the large-time asymptotics of continuum models, especially compared to their non-dormant counterparts.
Wolfgang König (TU Berlin)
Nicolas Perkowski (FU Berlin)
Maite Wilke Berenguer (HU Berlin)
Dave Jacobi (TU & FU Berlin)
János Nitschke (HU Berlin)
Julian Kern (FU Berlin) - associated member
Jin, R., Perkowski, N., 2025. The compact support property of rough super Brownian motion on R 2. Stochastic Processes and their Applications 182, 104568. https://doi.org/10.1016/j.spa.2025.104568
Altman, H. E., Klose, T., & Perkowski, N. 2026. A Rough Functional Breuer-Major Theorem. https://doi.org/10.48550/ARXIV.2602.16615