| Literature DB >> 22347472 |
Emma R Bush1, Christina D Buesching, Eleanor M Slade, David W Macdonald.
Abstract
Over the past century, increases in both density and distribution of deer species in the Northern Hemisphere have resulted in major changes in ground flora and undergrowth vegetation of woodland habitats, and consequentially the animal communities that inhabit them. In this study, we tested whether recovery in the vegetative habitat of a woodland due to effective deer management (from a peak of 0.4-1.5 to <0.17 deer per ha) had translated to the small mammal community as an example of a higher order cascade effect. We compared deer-free exclosures with neighboring open woodland using capture-mark-recapture (CMR) methods to see if the significant difference in bank vole (Myodes glareolus) and wood mouse (Apodemus sylvaticus) numbers between these environments from 2001-2003 persisted in 2010. Using the multi-state Robust Design method in program MARK we found survival and abundance of both voles and mice to be equivalent between the open woodland and the experimental exclosures with no differences in various metrics of population structure (age structure, sex composition, reproductive activity) and individual fitness (weight), although the vole population showed variation both locally and temporally. This suggests that the vegetative habitat--having passed some threshold of complexity due to lowered deer density--has allowed recovery of the small mammal community, although patch dynamics associated with vegetation complexity still remain. We conclude that the response of small mammal communities to environmental disturbance such as intense browsing pressure can be rapidly reversed once the disturbing agent has been removed and the vegetative habitat is allowed to increase in density and complexity, although we encourage caution, as a source/sink dynamic may emerge between old growth patches and the recently disturbed habitat under harsh conditions.Entities:
Mesh:
Year: 2012 PMID: 22347472 PMCID: PMC3275623 DOI: 10.1371/journal.pone.0031404
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Outcome of model competitions.
| A. Bank Voles | ||||
| Mo | Model | AICc | Δ AICc | Par |
| M | S(site*state*time) ØExOw(site*state) ØOwEx(site*state) p(site*state*t1*t2) = c | 1461.0 | 0.0 | 120 |
| M | S(site*state*time) ØExOw(site*state*time) ØOwEx (site*state*time) p(site*state*t1*t2) = c | 1666.7 | 205.8 | 94 |
| R | S(site*state*time) ØExOw(site*state*time) = ØOwEx (site*state*time) p(site*state*t1*t2) = c | 1721.9 | 261.0 | 108 |
| N | S(site*state*time) ØExOw(0) ØOwEx(0) p(site*state*t1*t2) = c | 39700.7 | 38239.7 | 116 |
Mo = type of movement (M = markovian with standard constraints, R = random, N = no movement).
Model notation: Parameters, S (survival), ØExOw (movement from exclosure to open woodland) ØOwEx (movement from open woodland to exclosure), c(encounter rate), p (recapture rate). Constraints, site (SF, FB,ML), state (exclosure vs. open woodland), t1 (time between primary periods), t2 (time between secondary periods).
AICc = corrected Aikake's Information Criterion.
Δ AICc = difference in AICc from best model.
Par = number of parameters estimated.
Outcome of model competitions for both species showing fully saturated (most parameterized) general model with different movement options (markovian, random or none), the best constrained model of that movement type (Δ AICc = 0) and all models within two AICc units of this best model. Constraints include site, state (environment) and time. The best model for the bank vole data is markovian, with differential rates of movement between the exclosure and the open woodland. The best model for the wood mice data is random, with equal rates of movement between exclosure and open woodland.
Mean parameter estimates.
| A. Bank Voles | ||
| Parameter | Exclosure | Open Woodland |
| S1 | 0.55 (0.05) | 0.49 (0.12) |
| S2 | 0.64 (0.19) | 0.66 (0.05) |
| S3 | 0.62 (0.13) | 0.47 (0.24) |
| S4 | 0.14 (0.08) | 0.16 (0.08) |
| ØExOw | 0.27 (0.15) | |
| ØOwEx | 0.33 (0.05) | |
| p1:1 | 0.29 (0.15) | 0.28 (0.11) |
| P1:2 | 0.12 (0.12) | 0.47 (0.26) |
| p1:3 | 0.51 (0.29) | 0.34 (0.07) |
| p2:1 | 0.30 (0.15) | 0.22 (0.05) |
| p2:2 | 0.67 (0.07) | 0.47 (0.08) |
| p2:3 | 0.57 (0.1) | 0.61 (0.08) |
| p3:1 | 0.44 (0.08) | 0.17 (0.03) |
| p3:2 | 0.51 (0.08) | 0.34 (0.13) |
| p3:3 | 0.52 (0.13) | 0.58 (0.13) |
| p4:1 | 0.33 (0.09) | 0.15 (0.08) |
| p4:2 | 0.42 (0.14) | 0.16 (0.08) |
| p4:3 | 0.43 (0.19) | 0.36 (0.19) |
| P5:1 | 0.34 (0.08) | 0.31 (0.09) |
| P5:2 | 0.44 (0.18) | 0.37 (0.09) |
| P5:3 | 0.31 (0.11) | 0.25 (0.05) |
Parameters: S (survival), Ø (movement between exclosure and open woodland), p (encounter rate).
*Interval between primary periods.
**Number(Primary period): Number(Secondary period).
Model averaged parameter estimates taken from all models within two AICc units of the best model (Table 1.) Means taken from across sites (SF, FB, ML) for exclosure and open woodland environments with standard error shown in brackets. The best model for wood mice has fewer parameters than that for bank voles, mainly because of less variability across the season.
Figure 1Schematic to show mean probabilities for movement between exclosures and open woodland.
Scaled schematic showing probability of staying in same state (exclosure or open woodland) as that in which first encountered (circles) and probability of moving between states dependent on state in which first encountered in (arrows). Values shown are mean model averaged parameter estimates from the three sites with standard error in brackets.
Figure 2Summary plots of model averaged population size estimates.
A. Bank Voles. B. Wood Mice. Sites: Swinford (SF), Firebreak (FB) and Marley (ML), exclosure (-ex), open woodland (-ow). Summary plots showing maximum, upper quartile, mean, lower quartile and minimum values for population size across the trapping season (June–November). The model averaged estimates for population size (N) from the multi-state Robust Design method gave equivalent estimates for deer-free exclosures and open woodland transects at each site. Bank vole numbers varied significantly by site (χ2 2 = 53.73, p<0.001), but wood mice did not (χ2 2 = 3.2, p>0.1).
Figure 3Ratio mice to voles compared for 2001–2003 and 2010 data sets.
Environments: Exclosure (Ex), Open woodland (Ow). The data presented here are the mean ratios mice: voles (± standard error) for the deer-free exclosures and the open woodland and show how the small mammal community composition has begun to equalize since deer removal. Data for 2001–2003 courtesy of Buesching et al. [21].
Interspecific ratios to show relative numbers of wood mice to bank voles across sites.
| Environment | SF | FB | ML | Mean (se) |
| Exclosure | 0.70 | 1.62 | 0.49 | 0.94 (0.35) |
| Open Woodland | 0.79 | 3.06 | 0.53 | 1.46 (0.80) |
Sites: SF (swinford) FB (Firebreak) ML (Marley).
Mean monthly abundance wood mice / bank voles in order to assess community composition. FB is an outlier with very few voles compared to mice.
Figure 4Percentage cover of the undergrowth layer.
Sites: Swinford (SF),Firebreak (FB) and Marley (ML), Environments: Exclosure (-ex), Open woodland (-ow). Mean percentage shown (± standard error) for total undergrowth cover (including bramble, Rubus fruticosus) and bramble alone. Bramble cover has established a mean of 10% in the open woodland, but varies considerably according to site.
Figure 5Composition of the undergrowth layer.
Mean percentage cover of constituent plant species; U.diocia (Nettles), C. Avellana (Hazel), D. Filix-mas (Male fern), R. Fruticosus (Bramble). Bramble dominates the exclosures.