ON MANPOWER-PLANNING IN THE PRESENCE OF LEARNING

被引：11

作者：

GERCHAK, Y

PARLAR, M

SENGUPTA, SS

机构：

[1] Department of Management Sciences, University of Waterloo, Waterloo

[2] Faculty of Business, McMaster University, Hamilton

[3] Department of Systems Design Engineering, University of Waterloo, Waterloo

来源：

ENGINEERING COSTS AND PRODUCTION ECONOMICS | 1990年 / 20卷 / 03期

关键词：

D O I：

10.1016/0167-188X(90)90077-U

中图分类号：

T [工业技术];

学科分类号：

08 ;

摘要：

Manpower planning models rarely incorporate effects of learning on production capacity. Here those effects are explored through some models. First, we discuss a discrete-time model in which capacity is maintained at a desired level through appropriate recruitment and layoffs. Then we propose a related continuous-time partial differential equation model, and derive the recruitment rate level which will maintain capacity. Some examples are provided. © 1990.

引用

页码：295 / 303

页数：9

共 18 条

[1]

Orrbeck, Schuette, Thompson, The Effect of Worker Productivity on Production Smoothing, Management Science, 14, pp. B332-B342, (1968)

[2]

Hanssmann, Hess, A linear programming approach to production and employment scheduling, Manage. Technol., 1, pp. 46-51, (1960)

[3]

Ebert, Aggregate planning with learning curve productivity, Manage. Sci., 23, 2, pp. 171-182, (1976)

[4]

Holt, Modigliani, Muth, Simon, Planning Production, Inventories and Workforce, (1960)

[5]

Khoshnevis, Wolfe, An Aggregate Production Planning Model Incorporating Dynamic Productivity: Part I. Model Development, IIE Trans., 15, pp. 111-118, (1983)

[6]

Khoshnevis, Wolfe, An Aggregate Production Planning Model Incorporating Dynamic Productivity: Part II. Solution Methodology and Analysis, IIE Trans., 15, pp. 283-291, (1983)

[7]

Bartholomew, Forbes, Statistical Techniques for Manpower Planning, (1979)

[8]

Bartholomew, Stochastic Models for Social Processes, (1982)

[9]

Butkovski, Distributed Control Systems, (1969)

[10]

Derzko, Sethi, Thompson, Distributed parameter systems approach to the optimal cattle ranching problem, Optimal Control Applications and Methods, 1, 1, pp. 3-10, (1980)

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