Diversity by temporal oscillations in plant communities with a differential timing of reproduction
Publication date
2009
Authors
Pronk, T.E.
During, H.J.
Schieving, F.
Werger, M.J.A.
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Part of book or chapter of book
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Abstract
Background and Aims: Species can coexist at non-equilibrium circumstances, for
instance by oscillations in population densities or chaos, caused by non-linear responses of
species to their environment. We analyzed whether plant genotypes that vary in their timing of
reproduction can coexist under equilibrium or non-equilibrium circumstances when
competing for light.
Methods: We used a game theoretical approach, based on a biologically mechanistic
model of plant growth.
Key Results: In our model, the genotype switching to reproduction slightly later than its
competitor attained a higher fitness. This caused a succession from early switching genotypes
to those switching later to reproductive investment. However, there were cyclic opportunities
for extinct genotypes that switch early to reproduction to re-establish and grow into the
community. The cause was that genotypes that switched very late produced relatively very
little seed because of an overinvestment in vegetative growth; especially when competing
against individuals of the same genotype. Because the very early switch genotypes could
establish, circumstances were such that other extinct switch genotypes could re-enter the
vegetation as well. In this way the diversity of genotypes was maintained over time by
temporal oscillations of genotype abundances.
Conclusions: We show that within a model, an externally undisturbed plant community
can produce its own temporal cyclic or chaotic disturbances to promote diversity, rather than converge to a stable equilibrium when competing for light. Cyclic fluctuations in species
composition can occur in a model community of plants sharing the same growing season and
that are limited just by light as a single resource.
Keywords
Game Theory, Light interception, Cyclic, Annuals, Coexistence, Mechanistic Model