The purpose of this paper is to show that many optimization problems for educational and manpower planning models can be written in a standard dynamic linear programming form. A basic model of educational planning is described and extensions of the model (investment and vocational training submodels and a three level educational model) are given. When describing models, two basic models are singled out using two different controls: recruitment in the first and promotion in the second. Finally, an integrated model of economy-manpower interaction is considered. The possibilities and limitations of DLP as applied to manpower and educational planning problems are discussed
Scope of Study: This research incorporates the personnel transition rates, inherent in all industria...
The present paper proposes a mathematical model and algorithm for optimizing cost-effectiveness in a...
This is the fifth in a series of reports on Manpower Planning Models. The emphasis in this report is...
A number of manpower planning models are developed and optimized. The models are dynamic feed forwar...
Background: At the heart in the development of any organization or nation is human resource. Over th...
In this paper, a two-factor dynamic programming (DP) model for manpower planning is presented in lin...
This paper is an attempt to relate the qualified manpower resources development to the economic dev...
Existing mathematical models for educational and manpower planning are usually based on restricted a...
Manpower planning is concerned with planning the use of human resources. In this thesis, manpower p...
This paper discusses the possibilities of applying the dynamic linear programming (DLP) approach to ...
The paper presents a survey of dynamic linear programming models. First, models are considered which...
This paper presents an optimum workforce-size model which determines the minimum number of excess wo...
This linear programming model for educational planning, by allowing for choice among techniques of p...
The problem of human settlement system (HSS) planning is formulated as a dynamic linear programming ...
In recent years a number of personnel planning techniques and manpower models have been developed to...
Scope of Study: This research incorporates the personnel transition rates, inherent in all industria...
The present paper proposes a mathematical model and algorithm for optimizing cost-effectiveness in a...
This is the fifth in a series of reports on Manpower Planning Models. The emphasis in this report is...
A number of manpower planning models are developed and optimized. The models are dynamic feed forwar...
Background: At the heart in the development of any organization or nation is human resource. Over th...
In this paper, a two-factor dynamic programming (DP) model for manpower planning is presented in lin...
This paper is an attempt to relate the qualified manpower resources development to the economic dev...
Existing mathematical models for educational and manpower planning are usually based on restricted a...
Manpower planning is concerned with planning the use of human resources. In this thesis, manpower p...
This paper discusses the possibilities of applying the dynamic linear programming (DLP) approach to ...
The paper presents a survey of dynamic linear programming models. First, models are considered which...
This paper presents an optimum workforce-size model which determines the minimum number of excess wo...
This linear programming model for educational planning, by allowing for choice among techniques of p...
The problem of human settlement system (HSS) planning is formulated as a dynamic linear programming ...
In recent years a number of personnel planning techniques and manpower models have been developed to...
Scope of Study: This research incorporates the personnel transition rates, inherent in all industria...
The present paper proposes a mathematical model and algorithm for optimizing cost-effectiveness in a...
This is the fifth in a series of reports on Manpower Planning Models. The emphasis in this report is...