| Literature DB >> 26629993 |
Laura A Brannelly1, David A Hunter2, Daniel Lenger1, Ben C Scheele1, Lee F Skerratt1, Lee Berger1.
Abstract
Understanding disease dynamics during the breeding season of declining amphibian species will improve our understanding of how remnant populations persist with endemic infection, and will assist the development of management techniques to protect disease-threatened species from extinction. We monitored the endangered Litoria verreauxii alpina (alpine treefrog) during the breeding season through capture-mark-recapture (CMR) studies in which we investigated the dynamics of chytridiomycosis in relation to population size in two populations. We found that infection prevalence and intensity increased throughout the breeding season in both populations, but infection prevalence and intensity was higher (3.49 and 2.02 times higher prevalence and intensity, respectively) at the site that had a 90-fold higher population density. This suggests that Bd transmission is density-dependent. Weekly survival probability was related to disease state, with heavily infected animals having the lowest survival. There was low recovery from infection, especially when animals were heavily infected with Bd. Sympatric amphibian species are likely to be reservoir hosts for the disease and can play an important role in the disease ecology of Bd. Although we found 0% prevalence in crayfish (Cherax destructor), we found that a sympatric amphibian (Crinia signifera) maintained 100% infection prevalence at a high intensity throughout the season. Our results demonstrate the importance of including infection intensity into CMR disease analysis in order to fully understand the implications of disease on the amphibian community. We recommend a combined management approach to promote lower population densities and ensure consistent progeny survival. The most effective management strategy to safeguard the persistence of this susceptible species might be to increase habitat area while maintaining a similar sized suitable breeding zone and to increase water flow and area to reduce drought.Entities:
Mesh:
Year: 2015 PMID: 26629993 PMCID: PMC4668081 DOI: 10.1371/journal.pone.0143629
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
AIC ranking of best-fit POPAN models.
Model results are for the two sites: Sponar’s Creek and Oglivies Dam.
| Model Variables | Parameters | Deviance | AIC | Δ AIC |
|---|---|---|---|---|
|
| ||||
| Φ(.)p(t)Pent(t) | 17 | 0 | 816.459 | 0 |
| Φ(t)p(.)Pent(t) | 16 | 0 | 826.993 | 10.534 |
| Φ(t)p(t)Pent(t) | 24 | 0 | 829.007 | 12.548 |
| Φ(.)p(.)Pent(t) | 8 | 0 | 830.658 | 14.199 |
| Φ(.)p(.)Pent(.) | 3 | 21818.006 | 23201.514 | 22385.055 |
|
| ||||
| Φ(.)p(t)Pent(t) | 16 | 0 | 439.318 | 0 |
| Φ(t)p(t)Pent(t) | 23 | 0 | 449.208 | 9.89 |
| Φ(t)p(.)Pent(t) | 18 | 0 | 449.832 | 10.514 |
| Φ(.)p(.)Pent(t) | 9 | 0 | 456.482 | 17.164 |
| Φ(.)p(.)Pent(.) | 3 | 67125.025 | 70049.5921 | 69610.2741 |
* Outcome probabilities determined are (Φ) survival probability, (p) recapture probability, and (Pent) probability of entry into the population. These outcome probabilities are determined by the variable (t) time in weeks, or no variable (.).
Recaptured animals are each site.
Number of Litoria verreauxii alpina that were recaptured at the different sites (Sponar’s Creek, 1.8 hectares in area: Oglivies Dam, 0.17 hectares in area) and how many times the individual was recaptured over the course of the breeding season. Population size is the super-population estimate for males.
| Number of recaptures | Oglivies Dam | Sponar's Creek |
|---|---|---|
| 0 | 201 | 139 |
| 1 | 40 | 50 |
| 2 | 17 | |
| 3 | 11 | |
| 5 | 1 | |
|
| 241 | 218 |
|
| 2725 | 319 |
Disease state change over the course of the study.
The proportion of recaptured individuals that changed disease state over the course of multiple recaptures between the two sites: Oglivies Dam and Sponar’s Creek. This table represents the data collected from the CMR study.
| Recaptures | Oglivies Dam | Sponar’s Creek |
|---|---|---|
| Stay Zero | 0.025 | 0.266 |
| Stay Low | 0.075 | 0.063 |
| Stay High | 0.250 | 0.025 |
| Zero to Low | 0.125 | 0.266 |
| Zero to High | 0.150 | 0.089 |
| Low to High | 0.275 | 0.127 |
| Low to Zero | 0.050 | 0.063 |
| High to Low | 0.025 | 0.013 |
| High to Zero | 0.025 | 0.013 |
| Low to Zero to High | 0.013 | |
| Zero to Low to High | 0.051 | |
| Zero to Low to Zero to Low | 0.013 | |
Fig 1Infection prevalence and intensity across sites for Litoria verreauxii alpina, Crinia signifera and Cherax destructor.
(a) Prevalence of infection. Error bars indicate 95% confidence intervals. (*) indicates time-points where prevalence is significantly different at each site for Litoria verreauxii alpina, using Pearson’s Chi-Squared test. (b) Infection intensity transformed to log10 scale. Error bars indicate standard error. Sites are Oglives Dam (OD) and Sponar’s Creek (SC).
Fig 2Recapture probability and State change probability.
Conditional Arnason-Schwarz model in which outcome probabilities are (S) survival, (p) recapture, (Ψ) state change, and the variables that can influence the outcomes are (g) site, (t) time in weeks, (to) state at previous capture, (f) state at capture. Panels (a) and (b) represent the two-disease-state model, Bd positive (Bd+) and Bd negative (Bd-), in which the best model was S(g)p(g*t)Ψ(to*f*t). Panels (c) and (d) represent the three-disease-state model, Bd negative (Bd-), low infection intensity of >350ZE (Low) and high infection intensity of >350ZE (High), in which the best model was S(g*f)p(g*to+t)Ψ(to*f). (a) Recapture probability per week in a two-disease-state model. Factors included in the best model for recapture probability were site and week, Error bars indicate 95% confidence interval. (b) Probability of changing state per week in a two-disease-state model. Factors included in the best model for state change probability were week, infection state at current capture, and infection state at previous capture, and error bars indicate 95% confidence interval. (c) Recapture probability per week in a three-disease-state model. Factors included in the best model for recapture probability were site, state of infection and week. Error bars indicate standard error, and only one error bar included for figure clarity. (d) Probability of changing state in a three-disease-state model, error bars indicate 95% confidence interval. Sites are Oglives Dam (OD) and Sponar’s Creek (SC).
AIC ranking for Conditional Arnason–Schwarz models.
Model results for both the two-disease-state (Bd negative and Bd positive) and three-disease-state analysis (Bd negative, low Bd infection under 350ZE, and high Bd infection over 350ZE).
| Model Variables | Parameter | Deviance | AIC | Δ AIC |
|---|---|---|---|---|
|
| ||||
| S(g)p(g*t)Ψ(to*t) | 30 | 867.706 | 927.706 | 0 |
| S(.)p(g*t)Ψ(to*f*t) | 29 | 869.972 | 927.972 | 0.266 |
| S(g+f)p(g*t)Ψ(to*f*t) | 31 | 867.697 | 929.697 | 1.991 |
| S(f)p(g*t)Ψ(to*f*t) | 30 | 869.971 | 929.971 | 2.265 |
| S(g*f)p(g*t)Ψ(to*f*t) | 32 | 867.377 | 931.377 | 3.671 |
| S(f*g)p(g*t)Ψ(to*f*t) | 32 | 867.377 | 931.377 | 3.671 |
| S(g)p(g*t)Ψ(to*f) | 18 | 900.469 | 936.469 | 8.763 |
| S(g*f*to)p(g*to*t)Ψ(g*to*f*t) | 67 | 835.799 | 969.799 | 42.093 |
| S(.)p(.)Ψ(.) | 3 | 987.247 | 993.247 | 65.541 |
|
| ||||
| S(g*f)p(g*to+t)Ψ(to*f) | 24 | 979.337 | 1027.337 | 0 |
| S(g*f)p(g*to+t)Ψ(f) | 21 | 987.779 | 1029.776 | 2.439 |
| S(g*f)p(g*to+t)Ψ(to) | 21 | 996.219 | 1038.219 | 10.882 |
| S(g*f)p(g*to+t)Ψ(to*f*t) | 60 | 921.865 | 1041.865 | 14.528 |
| S(g)p(g*to+t)Ψ(to*f*t) | 56 | 935.674 | 1047.674 | 20.337 |
| S(g*f)p(g*t)Ψ(to*f*t) | 62 | 925.296 | 1049.296 | 21.959 |
| S(f)p(g*to+t)Ψ(to*f*t) | 57 | 935.729 | 1049.729 | 22.392 |
| S(g*f*t)p(g*to*t)Ψ(g*to*f*t) | 113 | 859.464 | 1085.464 | 58.127 |
| S(.)p(.)Ψ(.) | 3 | 1079.595 | 1085.595 | 58.258 |
*Probabilities determined are (S) survival probability, (p) recapture probability, (Ψ) state change probability; and the variables that influence S, p and Ψ are (g) site, (t) time in weeks, (to) state of previous capture, (f) state of capture and no variable (.)