| Literature DB >> 24663029 |
Luke H Hedge1, Emma L Johnston1.
Abstract
Survival of incipient non-indigenous populations is dramatically altered by early predation on new colonisers. These effects can be influenced by morphological traits, such as coloniser size and density. The Australian non-native Pacific Oyster Crassostrea gigas is generally more fecund and faster growing compared to the native Saccostrea glomerata found in the same habitat. It is therefore important to quantify how the two species differ in survival across coloniser density and predation gradients. This information could become pertinent to the management of wild and aquaculture populations of the non-native C. gigas. Using a field-based factorial experiment we model the survival of incipient populations of both the native S. glomerata and the non-indigenous C. gigas as a function of coloniser density, predator reduction and individual size. Unexpectedly, survival of the non-indigenous C. gigas increased compared to S. glomerata when individuals were larger. The proportional survival of newly colonised oyster populations also increased with larger initial populations, regardless of species identity. Further, predator reduction resulted in increased survival of both oyster species, irrespective of coloniser size or initial density. Here we quantitatively demonstrate the effects of recruit density and size on enhancing the survivability of incipient oyster populations.Entities:
Mesh:
Year: 2014 PMID: 24663029 PMCID: PMC3963846 DOI: 10.1371/journal.pone.0090621
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Storm activity and human tampering reduced the number of replicates in this experiment.
| Treatment | Level | Replicate patches |
|
|
| 93 |
|
| 88 | |
|
| Large | 90 |
| Small | 91 | |
|
| Caged | 53 |
| Cage control | 65 | |
| Un-caged | 53 | |
|
| 5 | 62 |
| 20 | 73 | |
| 30 | 46 |
Numbers of plots remaining for each treatment combination are presented below.
Analysis of Deviance, testing the contribution of each component to the overall model.
| LR χ2 | df | p(> χ2 ) | |
| Density | 18.16 | 2 | <0.001 |
| Cage | 119 | 2 | <0.001 |
| Species | 11.097 | 1 | <0.001 |
| Size | 2.45 | 1 | 0.12 |
| Dens. × Size | 17.945 | 2 | <0.001 |
| Sp. × Size | 6.72 | 1 | <0.01 |
| null deviance = 1880.9181 | |||
| resid. deviance = 1084.8172 | |||
| θ = 5.6 |
Presented is the optimal model only. Terms found not to contribute are not included.
Estimates from binomial General Lin- ear Modeling.
| Estimate ±(SE) | |
| Intercept | –1.32 (0.50)** |
| Density: 20 | –0.36 (0.50) |
| Density: 30 | 0.90(0.50) |
| Cage: caged | 2.63(0.27)*** |
| Caged: ca. cont. | 0.82(0.24)*** |
| Species: S.R.O. | −0..93(0.28)* |
| Size: Sm. | −1.08(0.69) |
| Dens.: 20×Size: Sm. | 1.56(0.73)* |
| Dens.: 30×Size: Sm. | −0.19(0.72) |
| Species: S.R.O.×Size: Sm. | 1.03(0.40)* |
| N | 181 |
Parameter estimates are given on the scale of the model (logits). Exponentiating these terms will convert these estimates to log- odds.
significant at p<.10; * p<.05; ** p<.01; *** p<.001.
the reference category for the Density treatment is five oysters.
the reference category for the Caging treatment is un-caged.
Figure 1Proportional survival of transplanted oysters as a function of density, species, size and caging.
Replicate numbers are presented in Table 1. Error bars represent two S.E around the mean.