| Literature DB >> 29043050 |
Olav Skarpaas1,2, Stefan Blumentrath1, Marianne Evju1, Anne Sverdrup-Thygeson1,3.
Abstract
Over the past centuries, humans have transformed large parts of the biosphere, and there is a growing need to understand and predict the distribution of biodiversity hotspots influenced by the presence of humans. Our basic hypothesis is that human influence in the Anthropocene is ubiquitous, and we predict that biodiversity hot spot modeling can be improved by addressing three challenges raised by the increasing ecological influence of humans: (i) anthropogenically modified responses to individual ecological factors, (ii) fundamentally different processes and predictors in landscape types shaped by different land use histories and (iii) a multitude and complexity of natural and anthropogenic processes that may require many predictors and even multiple models in different landscape types. We modeled the occurrence of veteran oaks in Norway, and found, in accordance with our basic hypothesis and predictions, that humans influence the distribution of veteran oaks throughout its range, but in different ways in forests and open landscapes. In forests, geographical and topographic variables related to the oak niche are still important, but the occurrence of veteran oaks is shifted toward steeper slopes, where logging is difficult. In open landscapes, land cover variables are more important, and veteran oaks are more common toward the north than expected from the fundamental oak niche. In both landscape types, multiple predictor variables representing ecological and human-influenced processes were needed to build a good model, and several models performed almost equally well. Models accounting for the different anthropogenic influences on landscape structure and processes consistently performed better than models based exclusively on natural biogeographical and ecological predictors. Thus, our results for veteran oaks clearly illustrate the challenges to distribution modeling raised by the ubiquitous influence of humans, even in a moderately populated region, but also show that predictions can be improved by explicitly addressing these anthropogenic complexities.Entities:
Keywords: Quercus petraea; Quercus robur; forest; hollow oaks; land use change; landscape structure; large trees; presence‐absence; species distribution modeling
Year: 2017 PMID: 29043050 PMCID: PMC5632640 DOI: 10.1002/ece3.3305
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Veteran oaks in (a) forest (Mandal, Norway) and (b) open landscapes (Porsgrunn, Norway). Photos: Anne Sverdrup‐Thygeson
Figure 2Selection of 500 × 500 m sample plots in a topographically diverse area with a mix of forest and open landscape types in Asker, Norway
Predictor variables and related patterns and processes
| No. | Variable | Definition (units/scale) | Related patterns and processes |
|---|---|---|---|
| 1 |
| West–east coordinate (m) | Oceanic‐continental (moisture) gradient |
| 2 |
| South–north coordinate (m) | Nemoral–boreal (temperature) gradient |
| 3 |
| Elevation above sea level (m) | Correlated with air temperature, marine deposits, land use, etc. |
| 4 |
| Slope (degrees) | Correlated with insolation time, ground conditions and forestry activity |
| 5 |
| Aspect (northness) | Correlated with radiation sum |
| 6 | TWI | Terrain wetness index | Wetness indicator based on terrain and water flow from above |
| 7 |
| Fishers K (100 m radius) | Expresses terrain ruggedness, i.e. topographic variability |
| 8 | FA | Area of forest (patches >20 m across) within 1 km | Negatively related to intensive agriculture and urban areas |
| 9 | FD | Distance to forest edge (m) | Correlated with distance to open landscape |
| 10 | RD | Distance to road (m; water as a hard barrier) | Related to ease of access for logging, and for ornamental plantings (e.g. avenues) |
| 11 | WD | Distance to water (m) | Related to ease of access for past logging |
| 12 |
| Dominant tree class (T31: spruce, T32: pine, T33: deciduous) | Dominant tree species in forests |
| 13 |
| Productivity class (site index; P12_13: 12–13 m, etc.) | Represents productivity as reflected in height of the dominant tree species |
For statistics on the variables in the different data sets, see Appendix S1: Table S1.
Figure 3The probability of occurrence of veteran oaks as functions of (a) position along the latitudinal gradient, (b) local terrain slope, and (c) distance to forest edge. Data points on veteran oak occurrence in forest (green) and open landscapes (yellow) are plotted at the top (presences) and bottom (absences) of each panel (slightly spread out for clarity). Lines show predictions of fitted single logistic regression models for forests (green) and open landscapes (yellow), and both landscape types combined (dashed)
Logistic regression models for the presence of veteran oak for each landscape type
| Landscape type | Models in conf. set | Model rank | Model |
| AICc | ΔAICc | AICc weight |
|---|---|---|---|---|---|---|---|
| Forest | 18 | 1 |
| 15 | 3942.62 | 0.00 | 0.22 |
| 2 |
| 14 | 3943.10 | 0.48 | 0.17 | ||
| 3 |
| 16 | 3944.49 | 1.87 | 0.08 | ||
| 4 |
| 16 | 3944.62 | 2.00 | 0.08 | ||
| Open | 4 | 1 | FA + FD | 11 | 1996.39 | 0.00 | 0.48 |
| 2 | FA + FD + RD | 12 | 1997.77 | 1.38 | 0.24 | ||
| 3 | FA + FD + WD | 12 | 1998.33 | 1.94 | 0.18 | ||
| 4 | FA + FD + WD + RD | 13 | 1999.74 | 3.35 | 0.09 | ||
| All data | 4 | 1 | FA + FD + WD + RD | 13 | 6276.09 | 0.00 | 0.46 |
| 2 | FA + FD + RD | 12 | 6276.67 | 0.57 | 0.35 | ||
| 3 | FA + FD + WD | 12 | 6279.12 | 3.03 | 0.10 | ||
| 4 | FA + FD | 11 | 6279.30 | 3.20 | 0.09 |
The table shows the four best models (based on AICc) for each landscape type, the number of parameters (k, including geographical parameters), and AICc statistics. All models include the eight geographical variables below the table header “Model” in addition to the variables listed (see Table 1 for variable definitions).
Model coefficients of the best logistic regression models for each data set, based on AICc
| Forest | Open landscape | All data | |
|---|---|---|---|
| Intercept | 63.800 | −28.857 | 46.805 |
|
| 0.927 | −0.163 | 0.684 |
|
| −0.763 | 0.305 | −0.551 |
|
| −0.400 | −1.419 | −0.476 |
|
| 1.286 | −0.413 | 0.684 |
|
| −0.652 | 0.185˄ | −0.170 |
|
| −0.645 | −0.059 | −0.443 |
| TWI | −0.259 | −0.693 | −0.465 |
|
| −0.074 | 0.022 | −0.033 |
| FA | −0.163 | −0.920 | −0.475 |
| FD | −0.103 | −0.801 | −0.412 |
| RD | – | 0.000 | 0.127 |
| WD | – | 0.000 | −0.077˄ |
| T32 | 1.928 | – | – |
| T33 | 1.343 | – | – |
| P12_13 | −0.360 | – | – |
| P14_15 | −0.591 | – | – |
Coefficients are standardized by SD of the predictors (Table 1, Appendix S1: Table S1).
p‐values for coefficient estimates (z‐tests): ***<.001, **<.01, *<.05, ˄<.1. (See Appendix S1: Table S2, for extended results.)
Model coefficients averaged across the 95% confidence set of logistic regression models for each data set and standardized by the SD of the predictor variables (Table 1, Appendix S1: Table S1)
| Forest | Open landscape | All data | |
|---|---|---|---|
| Intercept | 59.978 | −30.180 | 48.810 |
|
| 0.902 | −0.175 | 0.687 |
|
| −0.724 | 0.318 | −0.573 |
|
| −0.435 | −1.430 | −0.458 |
|
| 1.263 | −0.410 | 0.683 |
|
| −0.636 | 0.183 | −0.168 |
|
| −0.648 | −0.059 | −0.443 |
| TWI | −0.259 | −0.697 | −0.460 |
|
| −0.072 | 0.025 | −0.036 |
| FA | −0.174 | −0.919 | −0.483 |
| FD | −0.109 | −0.801 | −0.404 |
| RD | −0.013 | 0.069 | 0.125 |
| WD | −0.053 | 0.020 | −0.076 |
| T32 | 1.949 | – | – |
| T33 | 1.348 | – | – |
| P12_13 | −0.357 | – | – |
| P14_15 | −0.587 | – | – |
Coefficients with 95% confidence intervals not including zero (see Appendix S1: Table S3, for extended results).
Figure 4Validation plots for the best prediction models for all data, forests and open landscapes, showing observed versus predicted probability of occurrence (a,b,c) and the corresponding receiver‐operator curves (ROCs; d,e,f). The upper panels show presences (top) and absences (bottom) of veteran oak and means and confidence intervals of observations in red. The ROC‐plots show false predictions plotted against correct predictions for a range of cutoff values of predicted probabilities of occurrence, giving the area under the curve (AUC) as an indicator of predictive capacity
Figure 5Maps of predicted probability of occurrence of veteran oaks (forest and open landscape models combined) showing the entire study area in Norway and a selected in Asker (inset map; corresponding to Figure 2)