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Persistence in the shadow of killers.
1Mathematical Biology Unit, Okinawa Institute of Science and Technology Okinawa, Japan.
Frontiers in Microbiology
|July 30, 2014
Summary
Microbial killer strains coexist with sensitive strains, defying expectations. A new model shows this is possible in fragmented environments, even with minimal fitness differences.
Area of Science:
- Microbiology
- Ecology
- Evolutionary Biology
Background:
- Microbial killer phenotypes allow certain strains to eliminate competitors within the same ecological niche.
- The coexistence of both killer and sensitive microbial strains is frequently observed, contrary to theoretical expectations.
- The fitness cost associated with the killer phenotype is often minimal, further complicating explanations for coexistence.
Purpose of the Study:
- To develop and analyze a mathematical model explaining the coexistence of killer and sensitive microbial strains in fragmented environments.
- To investigate the conditions under which coexistence is possible, particularly when fitness advantages are small.
- To provide a theoretical framework for understanding microbial population dynamics in discrete habitats.
Main Methods:
- Development of an explicit mathematical model for microbial population dynamics in a fragmented environment.
- Mathematical analysis of the model to determine conditions for coexistence, rather than relying on simulations.
- Consideration of stochastic population spread between discrete patches.
Main Results:
- The model demonstrates that killer and sensitive strains can coexist in fragmented environments.
- Coexistence is possible even when the fitness advantage of sensitive strains over killer strains is arbitrarily small.
- The model does not require large population densities, making it applicable to diverse ecological settings.
Conclusions:
- Fragmented environments and stochastic dispersal can facilitate the stable coexistence of microbial killer and sensitive strains.
- The ecological dynamics of microbial competition are more nuanced than simple elimination, allowing for stable mixed populations.
- This model offers insights into microbial ecology, particularly in extreme or sparsely populated environments.