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Improving studies of resource selection by understanding resource use

Published online by Cambridge University Press:  01 November 2010

BRIAN N. KERTSON
Affiliation:
School of Forest Resources, University of Washington, Seattle, WA 98195, USA
JOHN M. MARZLUFF*
Affiliation:
School of Forest Resources, University of Washington, Seattle, WA 98195, USA
*
*Correspondence: Dr John Marzluff e-mail: corvid@u.washington.edu
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Summary

Understanding the resource needs of animals is critical to their management and conservation. Resource utilization functions (RUFs) provide a framework to investigate animal-resource relationships by characterizing variation in the amount of resource use. In this context a ‘resource’ is any aspect of a species' fundamental niche that can be mapped throughout the area of investigation (such as study area or home range). Extensive global positioning system (GPS) data from 17 cougars (Puma concolor) demonstrate the utility and potential challenges of estimating RUFs within the home range for far-ranging species. Ninety-nine per cent utilization distributions (UDs) estimated using bivariate plug in, univariate least-squares cross-validation and reference bandwidth selection methods were compared. Distance to water, per cent clear-cut and regenerating forest, and slope were used to estimate cougar RUFs. UDs derived from GPS data were more refined, and plug-in UDs were least similar to UDs derived from other bandwidths. RUFs were resilient to variation in the smoothing parameter, with all methods yielding coefficients that largely reflected observations of foraging ecology and behaviour. Cougars were individualistic, but use was generally positively associated with the presence of regenerating forest and inversely associated with steep slopes. Advances in technology allow for greater accuracy and resolution of the UD, but software improvements and spatially explicit information on animal behaviour are needed to better understand resource use.

Information

Type
Papers
Copyright
Copyright © Foundation for Environmental Conservation 2010
Figure 0

Figure 1 Calculation of a resource utilization function for a single Steller's jay. First, the jay's location estimates (upper left) are converted into a three-dimensional utilization distribution (UD; upper right) using a fixed-kernel home range estimator. The height of the UD indicates the relative probability of use within the home range. Greater heights indicate areas of greater use as inferred from regions of concentrated location estimates. Second, resource attributes are derived from resource maps within the area covered by the UD. For example, we calculated a continuous resource measure (contrast-weighted edge density; lower right; highest at interfaces between late seral forest and clearcuts or urban areas) and a categorical resource measure (vegetative land cover; lower left) at each grid cell centre within the area of the UD. The height of the UD (relative use × 100) is then related to these local (for example vegetation cover; lower left) and landscape (for example contrast-weighted edge density; lower right) attributes on a cell-by-cell basis with multiple regression techniques that adjust the assumed error term for spatial autocorrelation. Redrawn from Marzluff et al. (2004).

Figure 1

Figure 2 Utilization distributions of an adult female cougar derived from (a) 55 ground-based Vhf relocations (black dots) recorded from 23 January 2006 to 29 April 2008 and (b) 2358 GPS relocations (black dots) obtained from 13 February 2007 to 29 April 2008. Utilization distributions were estimated using the bivariate plug-in h value provided by the KS package in R statistical software and the fixed kernel density estimator in the Hawth's Tools extension for ArcMap 9.2 (Beyer 2004).

Figure 2

Table 1 Comparison of the utilization distributions (UDs) for 17 cougars derived from bivariate plug-in (PI), least squares cross-validation (LSCV), and reference (HREF) bandwidth selection methods. Mean smoothing parameter values (h), and sizes (number of 30 × 30 m cells) define the extent and rugosity of the UD, respectively. Slopes and coefficients of determination (r2) quantify the similarity in the heights of the UDs derived by each method for individual cats at 50 000 random points within each animal's actual home range. Volume of intersection (VI) measures the total congruence in UD volumes despite using different bandwidth selection techniques for each individual cat in a spatially-explicit fashion. aPI: LSCV, bPI: HREF, cLSCV: HREF.

Figure 3

Figure 3 Utilization distributions for an adult male and female cougar estimated using GPS relocations (black dots), the fixed kernel density estimator tool in the Hawth's Tools extension (Beyer 2004) of ArcMap 9.2, and plug-in: (a) male, (b) female; least squares cross-validation: (c) male, (d) female; and reference: (e) male, (f) female bandwidth selection methods. Two-dimensional overlap of utilization distributions for the (g) male and (h) female cougar provides an alternative perspective to view differences between the shape and spatial extent of utilization distributions derived from different bandwidth selection methods (plug-in: solid line; least squares cross-validation: small dashes; reference: larger dashes).

Figure 4

Table 2 Resource utilization functions (RUFs) for cougars in western Washington derived from plug-in (PI), least squares cross-validation (LSCV) and reference (HREF) bandwidth selection methods. †Conservative standard errors were estimated with measures of inter-animal variation derived using methods in Marzluff et al. (2004).

Figure 5

Table 3 Standardized RUF coefficients (β), standard errors and inter-animal consistency of resource use for 17 cougars (n = 20 cat-years of data) in western Washington, derived from plug-in (PI), least squares cross-validation (LSCV) and reference (HREF) bandwidth selection methods. *Differences in sign between standardized and unstandardized coefficients may occur for non-significant predictors as each is estimated during separate independent runs using an iterative process in Ruf.fit.

Figure 6

Figure 4 Maps of predicted cougar use for our 3500 km2 study area in western Washington based on resource utilization functions derived from (a) our sample of 17 cougars, (b) an adult male representative of the majority of individuals in our sample, (c) a relatively unique adult female that used steep high elevation areas with limited amounts of early successional forest, and (d) an adult female that used a portion of the study area where few cougars were captured.

Figure 7

Figure 5 Comparison of (a) average use per cell, (b) selection and (c) availabilityof clear cut and regenerating forest (%) for 17 cougars (n = 20 cat-years of data) in western Washington. Average use per cell was calculated as the total proportion of each individual's utilization distribution in the resource class divided by the total number of cells in that class within the home range. Average selection was calculated as the mean of each individual's use (proportion of each individual's GPS relocations) divided by available (proportion of cells in the landscape metric class within each cougar's home range). Average availability was estimated by dividing the number of cells in each class by the total number of cells for each cougar's home range. Bars are the standard error associated with each class for the 20 samples.

Figure 8

Figure 6 Likely insights into animal resource selection derived from studies of variation in resource use (refined ‘selection’ index accounting for relative use) and resource use relative to resource availability (typical ‘selection’ indices). (a) Expected influence of resource abundance on use and selection studies. (b) Results of expected influences in inferences of preference and avoidance. We expect resource occurrence (or naïve availability) to influence typical selection metrics more than use metrics because division by rare resource availability negates avoidance (low use) and division by common resource availability negates selection (high use). We show these effects in the lower panel of (b) as linear functions of resource availability, but they may be nonlinear. Average use of rare and common resources should reflect selection or avoidance because use is averaged per unit of resource. The potential influence of resource abundance leads to three areas of possible confusion (b). The first, in studies of resource use, is the ability to detect actual resource selection from frequent use of common resources. We expect some devaluation of cumulative use because some areas of common resources may not be used; note also slight decline in selection line in (a). The second and third, in studies of resource use:availability, reflect the devaluation of avoidance of rare and selection of common resources noted in (a).