| Literature DB >> 29321883 |
Gianluigi Ottaviani1,2, James L Tsakalos1, Gunnar Keppel3, Ladislav Mucina1,4.
Abstract
Complex processes related to biotic and abiotic forces can impose limitations to assembly and composition of plant communities. Quantifying the effects of these constraints on plant functional traits across environmental gradients, and among communities, remains challenging. We define ecological constraint (Ci ) as the combined, limiting effect of biotic interactions and environmental filtering on trait expression (i.e., the mean value and range of functional traits). Here, we propose a set of novel parameters to quantify this constraint by extending the trait-gradient analysis (TGA) methodology. The key parameter is ecological constraint, which is dimensionless and can be measured at various scales, for example, on population and community levels. It facilitates comparing the effects of ecological constraints on trait expressions across environmental gradients, as well as within and among communities. We illustrate the implementation of the proposed parameters using the bark thickness of 14 woody species along an aridity gradient on granite outcrops in southwestern Australia. We found a positive correlation between increasing environmental stress and strength of ecological constraint on bark thickness expression. Also, plants from more stressful habitats (shrublands on shallow soils and in sun-exposed locations) displayed higher ecological constraint for bark thickness than plants in more benign habitats (woodlands on deep soils and in sheltered locations). The relative ease of calculation and dimensionless nature of Ci allow it to be readily implemented at various scales and make it widely applicable. It therefore has the potential to advance the mechanistic understanding of the ecological processes shaping trait expression. Some future applications of the new parameters could be investigating the patterns of ecological constraints (1) among communities from different regions, (2) on different traits across similar environmental gradients, and (3) for the same trait across different gradient types.Entities:
Keywords: bark thickness; biotic interactions; ecological forces; environmental filters; functional trait space; gradient analysis; trait‐based community ecology
Year: 2017 PMID: 29321883 PMCID: PMC5756828 DOI: 10.1002/ece3.3541
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1SLA trait gradient for three species of Californian chaparral (Jasper Ridge Biological Preserve). The dashed line indicates the trait community average (X = Y). The proposed TGA parameters are plotted, as an example, for Heteromeles arbutifolia: functional trait niche space (FTNS , outlined by the gray circle) and trait range (r , the radius of FTNS indicative of the species S trait range). The original TGA parameters alpha (α), beta (β), and niche breadth (R ) parameters are also reported (modified from Ackerly & Cornwell, 2007)
Definition and characteristics of key TGA components from the original framework by Ackerly and Cornwell (2007) and this study
| TGA parameters | Definition, calculation, dimensionality, and ecological meaning |
|---|---|
| From Ackerly and Cornwell ( | |
| Alpha (α | Average distance of the species |
| Beta (β | Species |
| Niche breadth ( | Trait span across communities in the study system. It is calculated as the projection on the |
| This study | |
| Functional trait niche space (FTNS | Average functional space a species can occupy in a given system across a trait‐environment gradient. It is calculated as the product of the biotic‐related α |
| Trait range ( | Average trait variability the species |
| Ecological constraints ( | Average effect of ecological forces on a species’ trait expression. It is calculated as the ratio between the β |
Figure 2Shrublands and woodlands box and whisker plots of ecological constraint (C ) for bark thickness of dominant woody species on and around southwestern Australian granite outcrops (the asterisk indicates significant difference; p < .01)