Duration of stay in a homogenous continuous-time Markovian manpower system with recruitment
By: Iwunor, Charles C.O.
Material type:
ArticlePublisher: 2000Description: p.1-9.Subject(s): Recruitment | Employment policy | Universities | Teacher recruitment
In:
Manpower JournalSummary: In this paper, expressions for the transition probability functions and the first two moments of the duration of stay are derived for a Markovian manpower system in which recruits can join from any grade. The underlying model is a time-homogeneous Markov process. The results are illustrated using data for a five-grade university manpower system. The estimates are found to be reasonable. - Reproduced
| Item type | Current location | Call number | Vol info | Status | Date due | Barcode |
|---|---|---|---|---|---|---|
Articles
|
Indian Institute of Public Administration | Volume no: 35, Issue no: 4 | Available | AR50149 |
In this paper, expressions for the transition probability functions and the first two moments of the duration of stay are derived for a Markovian manpower system in which recruits can join from any grade. The underlying model is a time-homogeneous Markov process. The results are illustrated using data for a five-grade university manpower system. The estimates are found to be reasonable. - Reproduced


Articles
There are no comments for this item.