| Literature DB >> 31557967 |
Jenny Noack1, Louis Heyns2, Diethardt Rodenwoldt3, Sarah Edwards4.
Abstract
The establishment of enclosed conservation areas are claimed to be the driving force for the long-term survival of wildlife populations. Whilst fencing provides an important tool in conservation, it simultaneously represents a controversial matter as it stops natural migration processes, which could ultimately lead to inbreeding, a decline in genetic diversity and local extinction if not managed correctly. Thus, wildlife residing in enclosed reserves requires effective conservation and management strategies, which are strongly reliant on robust population estimates. Here, we used camera traps combined with the relatively new class of spatially explicit capture-recaptured models (SECR) to produce the first reliable leopard population estimate for an enclosed reserve in Namibia. Leopard density was estimated at 14.51 leopards/100 km2, the highest recorded density in Namibia to date. A combination of high prey abundance, the absence of human persecution and a lack of top-down control are believed to be the main drivers of the recorded high leopard population. Our results add to the growing body of literature which suggests enclosed reserves have the potential to harbour high densities and highlight the importance of such reserves for the survival of threatened species in the future.Entities:
Keywords: Panthera pardus; conservation; density; enclosed reserve; leopard; spatially explicit capture-recapture
Year: 2019 PMID: 31557967 PMCID: PMC6826368 DOI: 10.3390/ani9100724
Source DB: PubMed Journal: Animals (Basel) ISSN: 2076-2615 Impact factor: 2.752
Figure 1Division of the study area in five blocks and camera trap placement used for leopard density estimation in Okonjima Nature Reserve (ONR).
Model summary table for spatially explicit capture-recaptured models (SECR) models used for estimating leopard density.
| Model | Notation | AICc | ∆ AICc * | AICwt ** | Log-likelihood |
|---|---|---|---|---|---|
| Full sex | λ0~sex, σ~sex | 4220.42 | 0.00 | 1.00 | −2105.38 |
| σ sex | λ0~1, σ~sex | 4236.00 | 15.58 | 0.00 | −2128.02 |
| sex λ0 | λ0~sex, σ~1 | 4259.25 | 38.83 | 0.00 | −2126.15 |
| Null | λ0~1, σ~1 | 4267.33 | 46.91 | 0.00 | −2291.05 |
| Behaviour | λ0~b, σ~1 | 4269.02 | 48.60 | 0.00 | −2307.33 |
| Behaviour 2 | λ0~b, σ~b | 4270.34 | 49.92 | 0.00 | −2309.57 |
* ∆ AICc is the delta AICc value, the relative difference between the best model (which has a ΔAIC of zero) and each other model in the set. ** AICcwt is the AICc weight, the conditional probabilities for each model.