The effect of random dispersal on competitive exclusion - A review.

Math Biosci

Laboratoire de Mathématiques d'Orsay, Université Paris Sud, CNRS, Université Paris-Saclay, Orsay Cedex 91405, France. Electronic address:

Published: December 2019

AI Article Synopsis

  • The paper examines whether a high dispersal rate in populations gives an advantage in avoiding competitive exclusion, using a basic mathematical model of two populations with different dispersal abilities in separate territories.
  • It finds that the movement of the border between these territories is unpredictable; it can either stay still due to environmental variations or be influenced by the faster dispersal population pushing the slower one.
  • Interestingly, the study suggests that venturing into the hostile territory may be more beneficial, despite high risks, challenging previous theories on competition intensity and leaving several unresolved questions about optimal dispersal strategies.

Article Abstract

Does a high dispersal rate provide a competitive advantage when risking competitive exclusion? To this day, the theoretical literature cannot answer this question in full generality. The present paper focuses on the simplest mathematical model with two populations differing only in dispersal ability and whose one-dimensional territories are spatially segregated. Although the motion of the border between the two territories remains elusive in general, all cases investigated in the literature concur: either the border does not move at all because of some environmental heterogeneity or the fast diffuser chases the slow diffuser. Counterintuitively, it is better to randomly explore the hostile enemy territory, even if it means highly probable death of some individuals, than to "stay united". This directly contradicts a celebrated result on the intermediate competition case, emphasizing the importance of the competition intensity. Overall, the larger picture remains unclear and the optimal strategy regarding dispersal remains ambiguous. Several open problems worthy of a special attention are raised.

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Source
http://dx.doi.org/10.1016/j.mbs.2019.108271DOI Listing

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