Robert Schoen

http://www.demographic-research.org/volumes/vol21/25/

doi:10.4054/DemRes.2009.21.25

	Click the icon to view and/or download the PDF file. Once you are in the PDF file, use your browser back button to return to this page.

Abstract

The metastable model generalizes the stable population model by allowing net maternity to change exponentially over age and time. As a result, the metastable model generates an exponentially quadratic birth trajectory, which is characterized by a constant proportion of births by age of mother. The metastable model is well suited to analyzing steady fertility declines and transitions between two regimes of fixed vital rates.

Author's affiliation
Robert Schoen
Pennsylvania State University, United States of America

Keywords
dynamic population models, metastable population, quadratic exponential trajectory, stable population

Related links

All publications in the ongoing Special Collection 8 "Formal Relationships" can be found at http://www.demographic-research.org/special/8/

Word count (Main text)
1319

Other articles by the same author/authors (in Demographic Research)

	[24-33] Age-specific growth, reproductive values, and intrinsic r
	[19-49] A behaviorally-based approach to measuring inequality
	[13-5] Changing mortality and average cohort life expectancy
	[13-3] Age-specific contributions to changes in the period and cohort life expectancy
	[12-3] Intrinsically dynamic population models
	[9-6] A diminishing population whose every cohort more than replaces itself
	[9-1] Estimating multistate transition rates from population distributions
	[6-3] On the Impact of Spatial Momentum
	[4-6] Toward a General Model for Populations with Changing Rates

Similar articles in Demographic Research

	[24-33] Age-specific growth, reproductive values, and intrinsic r (stable population)
	[20-24] The effect of changes in fertility on the age distribution of stable populations (stable population)
	[12-3] Intrinsically dynamic population models (dynamic population models)
	[4-6] Toward a General Model for Populations with Changing Rates (stable population)

[ Back to previous page ]