| Literature DB >> 18665221 |
Jerome J Weis1, Daniel S Madrigal, Bradley J Cardinale.
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Year: 2008 PMID: 18665221 PMCID: PMC2467485 DOI: 10.1371/journal.pone.0002825
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Algal biomass through time, estimated by chlorophyll-a.
Chlorophyll was measured in test-tubes inoculated with 5-species polycultures in three N∶P ratios spanning the range used in the experiment. Dark circles show an N∶P ratio of 4∶1, open circles 16∶1, and dark triangles 64∶1.
General linear models.
| (A) By species | df | F-ratio | P |
|
| 1 | 21.26 | <0.01 |
|
| 1 | 14.49 | <0.01 |
|
| 1 | 7.51 | 0.02 |
|
| 1 | 1.77 | 0.21 |
|
| 1 | 34.30 | <0.01 |
(A) Results of general linear models (GLM's) testing the influence of N∶P ratios on the biomass of each species in monoculture in the heterogeneous environment. (B) Results of a GLM testing the influence of species richness (1 vs. 5 species), nutrient treatment (homo- vs. heterogeneous N∶P environments) and their interaction on algal biomass.
Figure 2Mean monoculture biomass (±1SE) for each species at each N∶P ratio in the heterogeneous nutrient environment.
Solid lines show statistically significant linear regressions (P<0.05) where the biomass of a given species decreased with increasing N∶P ratios (also see Table 1).
Figure 3Effect of algal species richness on algal biomass in homogeneous and heterogeneous nutrient environments.
Each panel shows the mean biomass (±1SE) of species monocultures as well as the 5-species polyculture. Increasing richness from one to five species led to a significant increase in biomass in both environments (see Table 1). However, this was due to the impacts of a single species–Selenastrum (Se)–which came to competitive dominance in polyculture (see Figure 4 & 5).
Figure 4Proportional deviation of individual algal species (D±95% confidence intervals).
(a) Shows the proportional deviation for each species in the homogeneous (dark circles) and heterogeneous (light circles) treatments, and (b) shows proportional deviation of each species across the N∶P gradient in the heterogeneous treatment.
Figure 5Factors contributing to the net diversity effect.
Here we use Fox's (2005) method to statistically partition the net effect of diversity (circles) into three distinct components: ‘trait-independent complementarity’ (C), ‘dominance effects’ (D), and ‘trait-dependent. complementarity’ (T). Black data points are for analyses using all data. Gray data points give values for a conservative analysis used to adjust for potential contamination of a select few monocultures of Selenastrum by Anabaena (see Methods). Results for the homogeneous environments are given in the left panel, while results for heterogeneous nutrient environments are given at right. Values are the mean±95% confidence intervals for all replicates.