Caribou movement as a correlated random walk

被引:176
|
作者
Bergman, CM [1 ]
Schaefer, JA [1 ]
Luttich, SN [1 ]
机构
[1] Wildlife Div, Dept Forest Resources & Agrifoods, Goose Bay, NF A0P 1E0, Canada
关键词
caribou; correlated random walk; movement; Rangifer tarandus; ungulate;
D O I
10.1007/s004420051023
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
Movement is a primary mechanism coupling animals to their environment, yet there exists little empirical analysis to test our theoretical knowledge of this basic process. We used correlated random walk (CRW) models and satellite telemetry to investigate long-distance movements of caribou, the most vagile, non-volant terrestrial vertebrate in the world. Individual paths of migratory and sedentary female caribou were quantified using measures of mean move length and angle, and net squared displacements at each successive move were compared to predictions from the models. Movements were modelled at two temporal scales. For paths recorded through one annual cycle, the CRW model overpredicted net displacement of caribou through time. For paths recorded over shorter intervals delineated by seasonal behavioural changes of caribou, there was excellent correspondence between model predictions and observations for most periods for both migratory and sedentary caribou. On the smallest temporal scale, a CRW model significantly overpredicted displacements of migratory caribou during 3 months following calving; this was also the case for sedentary caribou in late summer, and in late winter. In all cases of overprediction there was significant positive autocorrelation in turn direction, indicating that movements were more tortuous than expected. In one case of underprediction, significant negative autocorrelation of sequential turn direction was evident, indicating that migratory caribou moved in straightened paths during spring migration to calving grounds. Results are discussed in light of known migration patterns and possible limiting factors for caribou, and indicate the applicability of CRW models to animal movement at vast spatial and temporal scales, thus assisting in future development of more sophisticated models of population spread and redistribution for vertebrates.
引用
收藏
页码:364 / 374
页数:11
相关论文
共 50 条
  • [31] The correlated random walk with boundaries:: A combinatorial solution
    Böhm, W
    JOURNAL OF APPLIED PROBABILITY, 2000, 37 (02) : 470 - 479
  • [32] OCCUPATION PROBABILITY OF A CORRELATED RANDOM-WALK AND A CORRELATED RUIN PROBLEM
    MUKHERJEA, A
    STEELE, DA
    STATISTICS & PROBABILITY LETTERS, 1987, 5 (02) : 105 - 111
  • [33] Slow movement of random walk in random environment on a regular tree
    Hu, Yueyun
    Shi, Zhan
    ANNALS OF PROBABILITY, 2007, 35 (05): : 1978 - 1997
  • [34] DIRECTED RANDOM-WALK WITH SPATIALLY CORRELATED RANDOM TRANSFER RATES
    ASLANGUL, C
    POTTIER, N
    CHVOSTA, P
    SAINTJAMES, D
    PHYSICAL REVIEW E, 1993, 47 (03) : 1610 - 1617
  • [35] Stopping the maximum of a correlated random walk, with cost for observation
    Allaart, P
    JOURNAL OF APPLIED PROBABILITY, 2004, 41 (04) : 998 - 1007
  • [36] Analysis of juvenile tuna movements as correlated random walk
    Kadota, Minoru
    Torisawa, Shinsuke
    Takagi, Tsutomu
    Komeyama, Kazuyoshi
    FISHERIES SCIENCE, 2011, 77 (06) : 993 - 998
  • [37] Correlated anomalous diffusion: Random walk and Langevin equation
    Sogo, Kiyoshi
    Kishikawa, Yoshiaki
    Ohnishi, Shuhei
    Yamamoto, Takenori
    Fujiwara, Susumu
    Aoki, Keiko M.
    JOURNAL OF MATHEMATICAL PHYSICS, 2010, 51 (03)
  • [38] Correlated continuous time random walk and option pricing
    Lv, Longjin
    Xiao, Jianbin
    Fan, Liangzhong
    Ren, Fuyao
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2016, 447 : 100 - 107
  • [39] Analysis of juvenile tuna movements as correlated random walk
    Minoru Kadota
    Shinsuke Torisawa
    Tsutomu Takagi
    Kazuyoshi Komeyama
    Fisheries Science, 2011, 77 : 993 - 998
  • [40] A closed form solution of a discrete correlated random walk
    Avery, Richard
    JOURNAL OF DIFFERENCE EQUATIONS AND APPLICATIONS, 2006, 12 (09) : 949 - 956