Predators and prey

Robert Bartoszyński

Mathematica Applicanda (1979)

  • Volume: 7, Issue: 15
  • ISSN: 1730-2668

Abstract

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This article presents the basic conclusions contained in the English-language papers by the author [Math. Biosci. 33 (1977), no. 1–2, 135–144; MR0682243] and by the author and W. J. Bühler [ibid. 38 (1978), no. 3–4, 293–301; MR0479452] on the probability of extinction of the prey in a bivariate Markov chain model (Xk,Yk) for the number of prey Xk and number of predators Yk at time kT, k≥0, imbedded in a complex continuous-time process.

How to cite

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Robert Bartoszyński. "Predators and prey." Mathematica Applicanda 7.15 (1979): null. <http://eudml.org/doc/292791>.

@article{RobertBartoszyński1979,
abstract = {This article presents the basic conclusions contained in the English-language papers by the author [Math. Biosci. 33 (1977), no. 1–2, 135–144; MR0682243] and by the author and W. J. Bühler [ibid. 38 (1978), no. 3–4, 293–301; MR0479452] on the probability of extinction of the prey in a bivariate Markov chain model (Xk,Yk) for the number of prey Xk and number of predators Yk at time kT, k≥0, imbedded in a complex continuous-time process.},
author = {Robert Bartoszyński},
journal = {Mathematica Applicanda},
keywords = {branching processes (Galton-Watson, birth-and-death, etc.); Population dynamics, epidemiology},
language = {eng},
number = {15},
pages = {null},
title = {Predators and prey},
url = {http://eudml.org/doc/292791},
volume = {7},
year = {1979},
}

TY - JOUR
AU - Robert Bartoszyński
TI - Predators and prey
JO - Mathematica Applicanda
PY - 1979
VL - 7
IS - 15
SP - null
AB - This article presents the basic conclusions contained in the English-language papers by the author [Math. Biosci. 33 (1977), no. 1–2, 135–144; MR0682243] and by the author and W. J. Bühler [ibid. 38 (1978), no. 3–4, 293–301; MR0479452] on the probability of extinction of the prey in a bivariate Markov chain model (Xk,Yk) for the number of prey Xk and number of predators Yk at time kT, k≥0, imbedded in a complex continuous-time process.
LA - eng
KW - branching processes (Galton-Watson, birth-and-death, etc.); Population dynamics, epidemiology
UR - http://eudml.org/doc/292791
ER -

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