activity
20142020
most citedPrinciples of seed banks: complexity emerging from dormancy

117 citations · 182 across the 6 of their papers we have counts for

collaborators

8 papers

q-bio.PE2020★ 117 cited

Principles of seed banks: complexity emerging from dormancy

Jay T. Lennon, Frank den Hollander, Maite Wilke-Berenguer +1

Across the tree of life, populations have evolved the capacity to contend with suboptimal conditions by engaging in dormancy, whereby individuals enter a reversible state of reduce…

math.PR2020

-coalescents arising in populations with dormancy

Fernando Cordero, Adrián González Casanova, Jason Schweinsberg +1

Consider a population evolving from year to year through three seasons: spring, summer and winter. Every spring starts with dormant individuals waking up independently of each…

math.PR2019★ 2 cited

The effective strength of selection in random environment

Adrián González Casanova, Dario Spanò, Maite Wilke-Berenguer

We analyse a family of two-types Wright-Fisher models with selection in a random environment and skewed offspring distribution. We provide a calculable criterion to quantify the im…

q-bio.PE2018

The seed bank coalescent with simultaneous switching

Jochen Blath, Adrián González Casanova, Noemi Kurt +1

We introduce a new Wright-Fisher type model for seed banks incorporating "simultaneous switching", which is motivated by recent work on microbial dormancy. We show that the simulta…

math.PR2017★ 1 cited

Structural properties of the seed bank and the two-island diffusion

Jochen Blath, Eugenio Buzzoni, Adrián González Casanova +1

We investigate various aspects of the (biallelic) Wright-Fisher diffusion with seed bank in conjunction with and contrast to the two-island model analysed e.g. in Kermany, Zhou and…

math.DS2017★ 1 cited

Random Delta-Hausdorff-attractors

Michael Scheutzow, Maite Wilke-Berenguer

Global random attractors and random point attractors for random dynamical systems have been studied for several decades. Here we introduce two intermediate concepts: -attractors…

math.PR2015

Asymptotics for Lipschitz percolation above tilted planes

Alexander Drewitz, Michael Scheutzow, Maite Wilke-Berenguer

We consider Lipschitz percolation in dimensions above planes tilted by an angle along one or several coordinate axes. In particular, we are interested in the asymptotics…

math.PR2014★ 61 cited

A new coalescent for seed-bank models

Jochen Blath, Adrián González Casanova, Noemi Kurt +1

We identify a new natural coalescent structure, which we call the seed-bank coalescent, that describes the gene genealogy of populations under the influence of a strong seed-bank e…