Rogers, A. (1980). Introduction to multistate mathematical demography. Environment and Planning A 12 (5) 489-498. 10.1068/a120489.
Full text not available from this repository.Abstract
The study of the transitions that individuals experience over time, in the course of passing from one state of existence to another, is a fundamental dimension in much of mathematical demography. Recent work in multistate demographic analysis has led to a generalization of traditional demographic techniques for analyzing such problems. The papers in this issue are representative examples of work currently being carried out on this subject. A unifying thread is the use of matrix algebra to express multidimensional demographic processes in a compact and notationally elegant form which often leads to analytical insights that otherwise may be hidden in the more complicated nonmatrix formulations.
Item Type: | Article |
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Depositing User: | Luke Kirwan |
Date Deposited: | 16 Aug 2016 08:11 |
Last Modified: | 27 Aug 2021 17:41 |
URI: | https://pure.iiasa.ac.at/13719 |
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