| Literature DB >> 25077615 |
Kevin A Wood1, Richard A Stillman2, Francis Daunt3, Matthew T O'Hare3.
Abstract
Effective wildlife management is needed for conservation, economic and human well-being objectives. However, traditional population control methods are frequently ineffective, unpopular with stakeholders, may affect non-target species, and can be both expensive and impractical to implement. New methods which address these issues and offer effective wildlife management are required. We used an individual-based model to predict the efficacy of a sacrificial feeding area in preventing grazing damage by mute swans (Cygnus olor) to adjacent river vegetation of high conservation and economic value. The accuracy of model predictions was assessed by a comparison with observed field data, whilst prediction robustness was evaluated using a sensitivity analysis. We used repeated simulations to evaluate how the efficacy of the sacrificial feeding area was regulated by (i) food quantity, (ii) food quality, and (iii) the functional response of the forager. Our model gave accurate predictions of aquatic plant biomass, carrying capacity, swan mortality, swan foraging effort, and river use. Our model predicted that increased sacrificial feeding area food quantity and quality would prevent the depletion of aquatic plant biomass by swans. When the functional response for vegetation in the sacrificial feeding area was increased, the food quantity and quality in the sacrificial feeding area required to protect adjacent aquatic plants were reduced. Our study demonstrates how the insights of behavioural ecology can be used to inform wildlife management. The principles that underpin our model predictions are likely to be valid across a range of different resource-consumer interactions, emphasising the generality of our approach to the evaluation of strategies for resolving wildlife management problems.Entities:
Mesh:
Year: 2014 PMID: 25077615 PMCID: PMC4117538 DOI: 10.1371/journal.pone.0104034
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
The values associated with each parameter in the model.
| Parameter | Value | Units | Derivation |
| Initial number of swans | 41 | Individuals | Peak count reported for study area |
| Swan metabolic cost of river feeding | 392.4 | kJ hr−1 | Cost of river foraging given a water velocity of 0.67 m s−1
|
| Swan metabolic cost of pasture feeding | 169.2 | kJ hr−1 | Multiple of BMR given for Bewick’s swan (1.2; |
| Swan metabolic cost of resting | 140.4 | kJ hr−1 | = ( |
| Swan energy store | 150920 | kJ | The difference between mean body mass and lean body mass (10800–6400 g; |
| Initial water crowfoot biomass instudy area | 185 | g DM m−2 |
|
| Initial water crowfoot biomassoutside study area | 171 | g DM m−2 |
|
| Water crowfoot growth rate | 0.0 | g m−2 hr−1 | Growth rate under swan grazing pressure as swans remove growth tissues |
| Water crowfoot gross energy content | 13.4 | kJ g−1 DM |
|
| Water crowfoot metabolisability | 0.44 | Proportion |
|
| Swan functional response foraquatic plants |
| g DM hr−1 | Swan intake rate |
| Initial grass biomass | 406 | g DM m−2 | This study |
| Grass growth rate | 0.0 | g m−2 hr−1 | This study |
| Grass gross energy content | 15.8 | kJ g−1 DM |
|
| Grass metabolisability | 0.21 | Proportion |
|
| Swan functional response forpasture grass |
| g DM hr−1 | Swan intake rate |
Figure 1The mean ±95% CI percentage error associated with our estimates of mean pasture grass biomass (g DM m−2) for a given number of samples.
The dashed line indicates the selected sample size of n = 5.
Five tests of the accuracy of our model predictions, comparing values predicted by our model with observed field data.
| Test of model | Predicted value | Observed value | Accuracy |
| Aquatic plant biomass (g DM m−2) | 169 | 171 | 98.8% |
| River carrying capacity (swan days) | 214 | 215 | 99.5% |
| Swan mortality (%) | 0 | 0 | 100.0% |
| Time swans spent feeding (%) | 34 | 32 | 106.3% |
| Time swans spent on river (%) | 100 | 98 | 102.0% |
Figure 2The range of change in parameter values over which the model prediction of aquatic plant biomass was within ±5% of the observed field data.
Figure 3The predicted depletion of aquatic plant biomass in the model river patch after 22 days (i.e. biomass after grazing) varied with the initial aquatic plant biomasses (i) inside the model river patch and (ii) in the river outside of the model.
These were based on one-at-a-time changes in aquatic plant biomass, rather than simultaneous changes in both in-model and out-model biomass. Depletion is expressed as (a) percentage, and (b) absolute aquatic plant biomass.
Figure 4The influence of plant biomass and metabolisable energy content in the sacrificial feeding area (SFA) on aquatic plant biomass in the adjacent river.
The dark grey region above the dashed line represents conditions under which aquatic plant biomass was not depleted and thus the SFA was effective. The functional response (FR; food intake rate, g DM hr−1) for swans feeding on plants in the SFA was set at (a) ×1.0, (b) ×2.0 and (c) × 3.0 of that previously reported for pasture grass. The symbol * indicates the mean energy and biomass values for SFA pasture grass.
Figure 5Time spent by the swan population within the river patch, as a percentage of the total time spent within the model study area, for sequential simulations in which the intake rate for SFA vegetation was set to one, two, or three-times the pasture grass functional response, respectively.