TL;DR
This study combines experiments, theory, and simulations to show that slower, more competitive microbial mutants can dominate expanding populations by forming characteristic dented fronts, challenging traditional views on expansion dynamics.
Contribution
It introduces a comprehensive theory of sector geometry that explains how slower mutants can invade and dominate through dented front formations, supported by experimental and simulation data.
Findings
Slower mutants can win in spatial expansions both when intermixed and segregated.
Dented V-shaped sectors are formed by slower, competitive mutants, matching theoretical predictions.
The developed framework applies broadly to ecological and evolutionary dynamics in expanding populations.
Abstract
Most organisms grow in space, whether they are viruses spreading within a host tissue or invasive species colonizing a new continent. Evolution typically selects for higher expansion rates during spatial growth, but it has been suggested that slower expanders can take over under certain conditions. Here, we report an experimental observation of such population dynamics. We demonstrate that the slower mutants win not only when the two types are intermixed at the front but also when they are spatially segregated into sectors. The latter was thought to be impossible because previous studies focused exclusively on the global competitions mediated by expansion velocities but overlooked the local competitions at sector boundaries. We developed a theory of sector geometry that accounts for both local and global competitions and describes all possible sector shapes. In particular, the theory…
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