EVOLUTIONARILY STABLE GROWTH-RATES IN SIZE-STRUCTURED POPULATIONS UNDER SIZE-RELATED COMPETITION

被引:10
|
作者
ABRAMS, PA
机构
[1] UNIV STOCKHOLM, DEPT ZOOL, S-10691 STOCKHOLM, SWEDEN
[2] UNIV MINNESOTA, DEPT ECOL EVOLUT & BEHAV, ST PAUL, MN 55108 USA
关键词
D O I
10.1006/tpbi.1994.1020
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
The competitive interactions between individuals in size-structured populations usually change as a function of the individuals' sizes. A general model of a density-dependent size-structured population is used to investigate the size-specific birth and death rates that result when growth rates can be adjusted adaptively. If there is no cost associated with faster growth, the evolutionarily stable growth rates result in an ideal free distribution of individuals among size classes, provided that competition within size classes is stronger than competition between size classes. When the population is stationary, this ideal free distribution is characterized by identical ratios of expected number of offspring per unit time to probability of death per unit time for all size classes with growth rates less than the physiologically maximum level. If more rapid growth reduces birth rate or increases death rate, the size-specific ratios of births to mortality increase with the organism's size. If the population is growing in a density independent manner, but there is a cost to growth, there should be an increase with size in the ratio of reproductive output to the quantity (population growth rate minus survival probability). Available evidence about size-specific birth and death rates in some size-structured populations is discussed. (C) 1994 Academic Press, Inc.
引用
收藏
页码:78 / 95
页数:18
相关论文
共 50 条
  • [21] Optimal Exploitation of Two Competing Size-Structured Populations
    Davydov, A. A.
    Platov, A. S.
    PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS, 2014, 287 : S49 - S54
  • [22] FISH PREDATION IN SIZE-STRUCTURED POPULATIONS OF TREEFROG TADPOLES
    SEMLITSCH, RD
    GIBBONS, JW
    OECOLOGIA, 1988, 75 (03) : 321 - 326
  • [23] Optimal exploitation of two competing size-structured populations
    Davydov, A. A.
    Platov, A. S.
    TRUDY INSTITUTA MATEMATIKI I MEKHANIKI URO RAN, 2013, 19 (04): : 89 - 94
  • [24] Matrix Models for Size-Structured Populations: Unrealistic Fast Growth or Simply Diffusion?
    Picard, Nicolas
    Liang, Jingjing
    PLOS ONE, 2014, 9 (06):
  • [25] A size-structured model of bacterial growth and reproduction
    Ellermeyer, S. F.
    Pilyugin, S. S.
    JOURNAL OF BIOLOGICAL DYNAMICS, 2012, 6 (02) : 131 - 147
  • [26] Stationary regime of exploitation of size-structured population with hierarchical competition
    Davydov A.A.
    Nassar A.F.
    Journal of Mathematical Sciences, 2015, 205 (2) : 199 - 204
  • [27] Parameter estimation in a coupled system of nonlinear size-structured populations
    Ackleh, AS
    Banks, HT
    Deng, K
    Hu, SH
    MATHEMATICAL BIOSCIENCES AND ENGINEERING, 2005, 2 (02) : 289 - 315
  • [28] Ontogenetic niche shifts and flexible behavior in size-structured populations
    de Roos, AM
    Leonardsson, K
    Persson, L
    Mittelbach, GG
    ECOLOGICAL MONOGRAPHS, 2002, 72 (02) : 271 - 292
  • [29] Effects of local interaction and dispersal on the dynamics of size-structured populations
    Adams, Thomas
    Ackland, Graeme
    Marion, Glenn
    Edwards, Colin
    ECOLOGICAL MODELLING, 2011, 222 (08) : 1414 - 1422
  • [30] Estimating spatio-temporal dynamics of size-structured populations
    Kristensen, Kasper
    Thygesen, Uffe Hogsbro
    Andersen, Ken Haste
    Beyer, Jan E.
    CANADIAN JOURNAL OF FISHERIES AND AQUATIC SCIENCES, 2014, 71 (02) : 326 - 336