| Literature DB >> 34711894 |
Jonathan R Morris1, Korinna T Allhoff2, Fernanda S Valdovinos3,4,5.
Abstract
The patterns of diet specialization in food webs determine community structure, stability, and function. While specialists are often thought to evolve due to greater efficiency, generalists should have an advantage in systems with high levels of variability. Here we test the generalist-disturbance hypothesis using a dynamic, evolutionary food web model. Species occur along a body size axis with three traits (body size, feeding center, feeding range) that evolve independently and determine interaction strengths. Communities are assembled via ecological and evolutionary processes, where species biomass and persistence are driven by a bioenergetics model. New species are introduced either as mutants similar to parent species in the community or as invaders, with dissimilar traits. We introduced variation into communities by increasing the dissimilarity of invading species across simulations. We found that strange invaders increased the variability of communities which increased both the degree of generalism and the relative persistence of generalist species, indicating that invasion disturbance promotes the evolution of generalist species in food webs.Entities:
Mesh:
Year: 2021 PMID: 34711894 PMCID: PMC8553831 DOI: 10.1038/s41598-021-99843-3
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Terminology and concepts.
| Variation (disturbance) | In this study we consider temporal variation in basal resource biomass, community biomass, and species turnover all as indicators of disturbance. This is possible given the population and community assembly dynamics of our model; however, it does not allow for consideration of spatial variation, which may also drive patterns of feeding specialization in nature. |
| Specialists vs. generalists | We address feeding specialization (i.e., diet breadth) across different populations of species, where some species in our modeling framework have narrow feeding range traits ( |
| Fundamental feeding range ( | In our model, the fundamental feeding range of species ( |
| Realized feeding range (Proportion of community consumed) | We assess the realized feeding range of species in communities at different time outputs given their fundamental feeding range ( |
| Species persistence (lifespan) | We assess the persistence of generalist and specialists in food webs by tracking the lifespan of individual species across simulations. Specifically, lifespan is measured by the amount of time steps that a given species was present in a community after its initial introduction in the simulation. In this study, species lifespan and persistence are conceptually equivalent. |
List of model parameters and variables.
| Parameter/variable | Definition |
|---|---|
| Resource body mass | |
| Resource input rate | |
| Resource loss rate | |
| Body mass (size) ( | |
| Feding center | |
| Standard deviation of feeding range ( | |
| Basal resource biomass density | |
| Consumer biomass density | |
| Assimilation efficiency | |
| Functional response of consumer | |
| Attack rate of consumer | |
| Handling time of consumer | |
| Interspecific competition on species | |
| Competition strength | |
| Respiration/mortality loss of consumer | |
| Probability of adding new invader species (mutant probability is | |
| Invader strangeness parameter | |
| Extinction threshold | |
If no value is provided for a parameter, it is variable.
Figure 1Food web network structure and community assembly process. (a) Species traits determine interactions and network structure. Species occupy positions on a body size () trait axis, indicated by triangles. Species feeding kernels are illustrated as Gaussian curves, where the center of each kernel is defined by the species feeding center () and the peak and breadth of kernels is determined by the species feeding range (). Species that fall underneath the kernels of other species are consumed by them at a rate proportional to the value of the kernel at that point on the axis. In this example, connections between species are formed given their illustrated body sizes and feeding kernels, and the resulting network structure is shown. Node 0 represents the basal resource pool in the community. Additionally, an example “specialist” and “generalist” species are illustrated, where specialist species have narrower feeding ranges, but larger potential maximum attack rates given the attack rate equation in our model (Eq. (4) in “Methods”). (b) Model community assembly occurs through ecological and evolutionary dynamics. Simulations are initialized with a network of two nodes, the ancestor species and the basal resource pool, and initial population dynamics are run. At fixed time intervals new species are added to the network as either mutants or invaders, determined by probability (). The traits of new species are drawn probabilistically from “parent” species that already exist in the network, where mutants are more likely to have traits similar to parents and invaders have a higher probability of having traits different from parents. Between each addition of new species, the consumer-resource dynamics of the network are run, with three potential outcomes: new species go extinct as their population biomass falls below an extinction threshold, other species go extinct and are removed, or all species survive. Population dynamics and species removal occur continuously throughout the simulation, with the continued addition of new species at fixed time intervals, resulting in the overlap of ecological and evolutionary time scales in simulated communities.
Figure 2Environmental and community variation. Variation metrics show an overall increase in the variability of communities with increasing invader strangeness (z). (a) Shows the standard deviation of basal resource biomass and (b) community biomass across simulations. (c) Shows mean species turnover in communities across simulations, calculated as the proportional change in species composition in communities between time outputs (10,000 time steps). Regression lines depict the best-fit curves from generalized additive models (GAM) to account for the observed non-linearity, fit with gamma error distributions and log link functions. For all figures, 95% confidence intervals are shown by the shadded area around regression lines.
Figure 3Fundamental and realized feeding range. (a) Shows mean fundamental feeding range (s) of species for all simulations across the invader strangeness (z) sweep. Only data from viable mutant species (mutants which did not go immediately extinct upon introduction) were assessed in order to remove the influence of invader species trait values which were directly manipulated in the experiment. The regression line depicts the best-fit curve from a generalized additive model (GAM) to account for the observed non-linear data, fit with a gamma error distribution and log link function. (b) Shows mean proportion of community consumed per species per simulation across the invader strangeness sweep (z). Data represent an estimate of the realized feeding range of all species in communities. The regression line is from a generalized linear model fit using a quasibinomial error distribution with a logit function to account for proportional data. For both figures, 95% confidence intervals are shown by the shaded area around regression lines.
Figure 4Species lifespan curves. (a) Shows the lifespan slope values for all simulations across the invader strangeness (z) sweep. Slope values are taken from the coefficients of generalized linear models (gamma error distribution and log link function) fit to the species lifespan by feeding range (s) data (log10-scaled) for all species in each individual simulation. The red regression line depicts the best-fit curve from our generalized additive model (GAM) to account for the observed non-linearity (identify error distribution and log link function). 95% confidence intervals shown by the shaded region around the regression line. (b) Shows lifespan slope curves from simulations across the invader strangeness value (z) for an example parameter sweep replicate. Regression lines are calculated for each individual simulation using generalized linear models with a gamma error distribution and log link function.
Figure 5Relative persistence of generalists and specialists. Shows the mean lifespan of all species per simulation across the invader strangeness (z) sweep. Species are binned into “generalist” ( 0.39) and “specialist” ( 0.32) categories given their feeding range (s) trait values. Curves (in red) are fit using a generalized linear model with a Poisson error distribution and log link function. 95% confidence intervals for the figure were too narrow to depict.