Аннотация

We present for the first time a generic food web framework suitable for modelling systems where the populations have a large difference between size as offspring and size at maturation. In such systems individuals encounter predators and prey from different trophic levels as they grow (life history omnivory) -- an ecological fact that traditional unstructured food web models ignore. The population dynamics of each population is calculated from individual level processes, and each species is characterised by the trait: size at maturation (m*). Parameters are made species independent through scaling with individual body size and m*. Their values are determined from cross-species analysis in the literature of marine ecosystems. Emphasis is put on the rule for allocation of energy between somatic growth and reproduction to ensure realistic growth trajectories of individuals. By assuming that the community spectrum follows a perfect power law we can simplify the model and find the equilibrium solution analytically (equilibrium size-spectrum theory, EQT). Using the full model we create a large ensemble of communities and find that the emerging average community structures fit EQT predictions. Model predictions allow us to pose an extended Sheldon hypothesis: `The total biomass of individuals ordered in logarithmically spaced groups of m* is approximately constant'. Only species size spectra are found to differ from the EQT prediction as they do not follow power laws. Through comparison with EQT we find that individuals are exposed to an additional density dependence continuously distributed throughout their life. This density dependence decreases survival probability continuously throughout life and is important for mediating coexistence in the dynamic model. ...

Описание

Food web framework for size-structured populations

Линки и ресурсы

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