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Journal ArticleDOI

Semi‐Markov processes and mobility†

Ralph B. Ginsberg
- 01 Jul 1971 - 
- Vol. 1, Iss: 2, pp 233-262
TLDR
In this article, a stochastic model of migration, occupational and vertical mobility, based on the theory of Semi-Markov processes, is presented and important features of these processes derived.
Abstract
A stochastic model of migration, occupational and vertical mobility, based on the theory of Semi‐Markov processes, is presented and important features of these processes derived. The model is a generalization of the Markov process in which the probability of leaving a state can depend in any arbitrary way on the length of time the state has been occupied (duration‐of‐stay) and on the next state entered (pushes and pulls). For mobility processes it thus captures McGinnis’ ‘axiom of cumulative inertia.’ Several distributions with cumulative inertia are presented and the relationship between the Semi‐Markov model and the Mover‐Stayer model explored. A method of including age effects is described. The model is shown to have applications to many other social processes, in addition to mobility, which have duration‐of‐stay effects.

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Citations
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References
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Book

Statistics of extremes

E. J. Gumbel
Book

The theory of stochastic processes

TL;DR: This book should be of interest to undergraduate and postgraduate students of probability theory.
Book

Finite Markov chains

TL;DR: This lecture reviews the theory of Markov chains and introduces some of the high quality routines for working with Markov Chains available in QuantEcon.jl.