| Literature DB >> 24455165 |
Meha Jain1, Dan Fb Flynn2, Case M Prager1, Georgia M Hart3, Caroline M Devan4, Farshid S Ahrestani5, Matthew I Palmer1, Daniel E Bunker4, Johannes Mh Knops6, Claire F Jouseau7, Shahid Naeem1.
Abstract
The majority of species in ecosystems are rare, but the ecosystem consequences of losing rare species are poorly known. To understand how rare species may influence ecosystem functioning, this study quantifies the contribution of species based on their relative level of rarity to community functional diversity using a trait-based approach. Given that rarity can be defined in several different ways, we use four different definitions of rarity: abundance (mean and maximum), geographic range, and habitat specificity. We find that rarer species contribute to functional diversity when rarity is defined by maximum abundance, geographic range, and habitat specificity. However, rarer species are functionally redundant when rarity is defined by mean abundance. Furthermore, when using abundance-weighted analyses, we find that rare species typically contribute significantly less to functional diversity than common species due to their low abundances. These results suggest that rare species have the potential to play an important role in ecosystem functioning, either by offering novel contributions to functional diversity or via functional redundancy depending on how rare species are defined. Yet, these contributions are likely to be greatest if the abundance of rare species increases due to environmental change. We argue that given the paucity of data on rare species, understanding the contribution of rare species to community functional diversity is an important first step to understanding the potential role of rare species in ecosystem functioning.Entities:
Keywords: Biodiversity–ecosystem functioning; community assembly; functional diversity; grassland; species loss; traits
Year: 2013 PMID: 24455165 PMCID: PMC3894892 DOI: 10.1002/ece3.915
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Three hypothetical ways in which rare species may contribute to community functional diversity. Species are ranked from the most common to the most rare on the x-axis. If rare species are redundant with those of common species, rare species will not contribute much to functional diversity (Curve A). If rare species and common species contribute to functional diversity to a similar degree, all species within the community contribute equally to functional diversity (Curve B). Finally, if rare species contribute more to functional diversity than common species, then much of a community's functional diversity can be explained by the rarest species (Curve C).
Figure 2Rank-abundance plots of the 248 plant species present in the Cedar Creek oldfield survey, using two of the four definitions of rarity: (A) mean abundance for each species; error bars are ±1 SE and (B) maximum abundance for each species; bars show the range down to the mean abundance value. Species for which we have trait data, and are thus included in our analyses, are highlighted in red. Species are ranked from the most common to the most rare.
Values of regression slopes of rarity metrics as a predictor of contribution to community trait volume, as well as the P-values generated from bootstrap analysis for the four rarity metrics considered in this study. Significant values are starred
| Rarity metric | Slope of regression | Bootstrap |
|---|---|---|
| Mean abundance | −0.00086* | 0.023* |
| Maximum abundance | −0.00027 | 0.269 |
| Geographic range | −0.00031 | 0.217 |
| Habitat specificity | −0.00023 | 0.335 |
Figure 3Contribution of each species to community functional trait volume (FTV) based on the four measures of rarity used in this study. Community FTV is the FTV of the 46 species considered in our study. Each point represents the mean absolute contribution of each species to the total community FTV. Species are ranked from the most common to the most rare along the x-axis. A regression line and its 90% confidence intervals are plotted for each graph. Each of the four plots show a negative trend between rarity and contribution to FTV; however, this trend is only significant when rarity is defined as mean abundance (P < 0.05).