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Evolutionary processes in biological invasions

Grant number: 20/15320-4
Support Opportunities:Scholarships abroad - Research Internship - Doctorate
Start date: October 01, 2021
End date: September 30, 2022
Field of knowledge:Physical Sciences and Mathematics - Physics - General Physics
Principal Investigator:Roberto André Kraenkel
Grantee:Silas Poloni Lyra
Supervisor: Frithjof Lutscher
Host Institution: Instituto de Física Teórica (IFT). Universidade Estadual Paulista (UNESP). Campus de São Paulo. São Paulo , SP, Brazil
Institution abroad: University of Ottawa (uOttawa), Canada  
Associated to the scholarship:18/24037-4 - Reaction-Diffusion Equations in population Biology: persistence and invasibility conditions., BP.DR

Abstract

This project aims to incorporate evolutionary processes that occur throughout invasions into range expansion theory, especially spatial sorting and gene-surfing. Spatial sorting consists of the fact that some individuals may present higher dispersal capacity then others, colonizing some regions of the invaded landscape before its co-specifics do. Gene surfing can be explained as mutations having a higher fixation probability, simply by being at the front of an invasion, when compared to well-mixed populations. The main focus is on the development of integro-difference equations models to study such phenomena. Most of the expected results are to come from analytical techniques and approximations with support from numerical methods

News published in Agência FAPESP Newsletter about the scholarship:
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Scientific publications
(The scientific publications listed on this page originate from the Web of Science or SciELO databases. Their authors have cited FAPESP grant or fellowship project numbers awarded to Principal Investigators or Fellowship Recipients, whether or not they are among the authors. This information is collected automatically and retrieved directly from those bibliometric databases.)
POLONI, SILAS; LUTSCHER, FRITHJOF. Integrodifference models for evolutionary processes in biological invasions. Journal of Mathematical Biology, v. 87, n. 1, p. 32-pg., . (20/15320-4, 18/24037-4)