Interactions between different birds of prey as a random point process

Akemann G, Chakarov N, Krüger O, Mielke A, Ottensmann M, Päßler P (2024)
Journal of Statistical Mechanics: Theory and Experiment 2024(5): 053501.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
The two-dimensional (2D) Coulomb gas is a one-parameter family of random point processes, depending on the inverse temperature beta. Based on previous work, it is proposed as a simple statistical measure to quantify the intra- and interspecies repulsion among three different highly territorial birds of prey. Using data from the area of the Teutoburger Wald over 20 years, we fit the nearest-neighbour and next-to-nearest neighbour spacing distributions between the respective nests of the goshawk, eagle owl and the previously examined common buzzard to beta of the Coulomb gas. Within each species, the repulsion measured in this way deviates significantly from the Poisson process of independent points in the plane. In contrast, the repulsion amongst each of two species is found to be considerably lower and closer to Poisson. Methodologically, we investigate the influence of the terrain, of a shorter interaction range given by the 2D Yukawa interaction, and the statistical independence of the time moving average we use for the yearly ensembles of occupied nests. We also check that an artificial random displacement of the original nest positions of the order of the mean level spacing quickly destroys the repulsion measured by beta > 0. A simple, approximate analytical expression for the nearest-neighbour spacing distribution derived from non-Hermitian random matrix theory proves to be very useful.
Stichworte
random matrix theory and extensions; statistical inference in biological; systems; stochastic processes
Erscheinungsjahr
2024
Zeitschriftentitel
Journal of Statistical Mechanics: Theory and Experiment
Band
2024
Ausgabe
5
Art.-Nr.
053501
eISSN
1742-5468
Finanzierungs-Informationen
Open-Access-Publikationskosten wurden durch die Universität Bielefeld gefördert.
Page URI
https://pub.uni-bielefeld.de/record/2990004

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Akemann G, Chakarov N, Krüger O, Mielke A, Ottensmann M, Päßler P. Interactions between different birds of prey as a random point process. Journal of Statistical Mechanics: Theory and Experiment . 2024;2024(5): 053501.
Akemann, G., Chakarov, N., Krüger, O., Mielke, A., Ottensmann, M., & Päßler, P. (2024). Interactions between different birds of prey as a random point process. Journal of Statistical Mechanics: Theory and Experiment , 2024(5), 053501. https://doi.org/10.1088/1742-5468/ad37be
Akemann, Gernot, Chakarov, Nayden, Krüger, Oliver, Mielke, Adam, Ottensmann, Meinolf, and Päßler, Patricia. 2024. “Interactions between different birds of prey as a random point process”. Journal of Statistical Mechanics: Theory and Experiment 2024 (5): 053501.
Akemann, G., Chakarov, N., Krüger, O., Mielke, A., Ottensmann, M., and Päßler, P. (2024). Interactions between different birds of prey as a random point process. Journal of Statistical Mechanics: Theory and Experiment 2024:053501.
Akemann, G., et al., 2024. Interactions between different birds of prey as a random point process. Journal of Statistical Mechanics: Theory and Experiment , 2024(5): 053501.
G. Akemann, et al., “Interactions between different birds of prey as a random point process”, Journal of Statistical Mechanics: Theory and Experiment , vol. 2024, 2024, : 053501.
Akemann, G., Chakarov, N., Krüger, O., Mielke, A., Ottensmann, M., Päßler, P.: Interactions between different birds of prey as a random point process. Journal of Statistical Mechanics: Theory and Experiment . 2024, : 053501 (2024).
Akemann, Gernot, Chakarov, Nayden, Krüger, Oliver, Mielke, Adam, Ottensmann, Meinolf, and Päßler, Patricia. “Interactions between different birds of prey as a random point process”. Journal of Statistical Mechanics: Theory and Experiment 2024.5 (2024): 053501.
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2024-06-03T09:23:27Z
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