1980
DOI: 10.2307/1936821
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Harmonic Mean Measure of Animal Activity Areas

Abstract: A new method of calculating centers and areas of animal activity is presented based on the harmonic mean of an areal distribution. The center of activity is located in the area of greatest activity; in fact, more than one "center" may exist. The activity area isopleth is related directly to the frequency of occurrence of an individual within its home range. The calculation of home range allows for heterogeneity of any habitat and is illustrated with data collected near Corvallis, Oregon, on the brush rabbit (S… Show more

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Cited by 490 publications
(280 citation statements)
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References 18 publications
(26 reference statements)
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“…Because none of the current measures of the home range size is free of problems (e.g. Harris et al 1990) and also to make possible comparisons with past and future studies, four methods were used to calculate home range size: harmonic mean (Dixon and Chapman 1980;with Spencer and Barrett 1984 modification); kernel analysis (Worton 1989); minimum convex polygon (Hayne 1949), both including all the locations and excluding the 5% of active fixes farthest from the harmonic centre; and grid method (Voigt and Tinline 1980). Based on the accuracy of fixes, a square size of 0.39 ha was used.…”
Section: Methodsmentioning
confidence: 99%
“…Because none of the current measures of the home range size is free of problems (e.g. Harris et al 1990) and also to make possible comparisons with past and future studies, four methods were used to calculate home range size: harmonic mean (Dixon and Chapman 1980;with Spencer and Barrett 1984 modification); kernel analysis (Worton 1989); minimum convex polygon (Hayne 1949), both including all the locations and excluding the 5% of active fixes farthest from the harmonic centre; and grid method (Voigt and Tinline 1980). Based on the accuracy of fixes, a square size of 0.39 ha was used.…”
Section: Methodsmentioning
confidence: 99%
“…Contouring of the catch data was achieved with the algorithm presented by Dixon and Chapman (1980). However, a threedimensional view was effected by plotting the x coordinate after adding to the x coordinate the corresponding y coordinate multiplied by a fixed scaling value (0.6) and plotting the y coordinate by multiplying the y coordinate by a fixed scaling value (0.45).…”
Section: E T H O D S a N D M A T E R I A L Smentioning
confidence: 99%
“…Geometric mean will lead bad result if one special keyword has significant weight and others are very small. Here we use theHarmonic Mean [10]. Harmonic mean can avoid this imbalance weight problem.…”
Section: Online Multi-abstract Map-search Algorithm Based On Sub-regimentioning
confidence: 99%