Literature DB >> 738481

Dynamics of some special populations with NRR = 1.

Y J Kim, Z M Sykes.   

Abstract

We discuss two special cases of population dynamics with changing vital rates subject to the constraint NRR = 1 and consider the specifics of ergodicity and stationarity. By restricting the number of age groups to two, we can make explicit the way weak ergodicity works. When mortality is constant and the period NRR = 1, a life-table stationary population eventually results; everything of demographic interest (except age-specific fertility and the cohort NRR) is asymptotically constant. With changing mortality, but both period and cohort NRR = 1, only weak ergodicity holds, and everything changes over time.

Mesh:

Year:  1978        PMID: 738481

Source DB:  PubMed          Journal:  Demography        ISSN: 0070-3370


  4 in total

1.  An economist's non-linear model of self-generated fertility waves.

Authors:  P A Samuelson
Journal:  Popul Stud (Camb)       Date:  1976-07

2.  An experimental study of weak ergodicity in human populations.

Authors:  Y J Kim; Z M Sykes
Journal:  Theor Popul Biol       Date:  1976-10       Impact factor: 1.570

3.  On the dependence of age structure on asequence of mortality and fertility schedules: An exposition of a cyclical model of population change.

Authors:  N K Namboodirl
Journal:  Demography       Date:  1969-08

4.  The formal dynamics of controlled populations and the echo, the boom and the bust.

Authors:  R Lee
Journal:  Demography       Date:  1974-11
  4 in total
  5 in total

1.  Population growth and structure in a variable environment : I. Aphids and temperature variation.

Authors:  Uno Wennergren; Jan Landin
Journal:  Oecologia       Date:  1993-03       Impact factor: 3.225

2.  Demography in stochastic environments. II. Growth and convergence rates.

Authors:  S Tuljapurkar
Journal:  J Math Biol       Date:  1986       Impact factor: 2.259

3.  Age-specific growth rates: the legacy of past population dynamics.

Authors:  S Horiuchi; S H Preston
Journal:  Demography       Date:  1988-08

4.  On the dynamics of populations with two age groups.

Authors:  Y J Kim
Journal:  Demography       Date:  1985-08

5.  Generalized stable population theory.

Authors:  M Artzrouni
Journal:  J Math Biol       Date:  1985       Impact factor: 2.259

  5 in total

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