A PROGRAMMING MODEL FOR THE DESIGN OF STRATEGIC-DEPLOYMENT SYSTEMS
Abstract
The paper describes a mathematical model for the analysis of strategic-deployment problems. The unique characteristic of the model is that it addresses the requirements of a set of contingencies in various parts of the globe simultaneously rather than those of any single or so-called worst case. The model consists of a set of linear equations and inequalities that represent (or approximate) the deployment requirements of the set of contingencies and the capabilities and costs of a wide variety of deployment system components- aircraft, ships, and prepositioning sites. Using linear programming the set of equations is solved to produce the least-cost deployment system; i.e., the mix of components that is capable of meeting, at least cost, any of the set of requirements. Following an introduction that provides a background and rationale for the development of the model, a general description of the inputs required and the outputs provided is given. The type of problem the model addresses is illustrated by a simple example. The next two sections provide a detailed formulation of the model for a sample problem and an illustration and discussion of the computer solution to the problem. Also provided is an analysis of the sensitivity of the results to the assumptions and other inputs used and a description of the kinds of sensitivity analyses available. The paper concludes with a brief section outlining applications to the analysis of strategic- deployment problems, and possible extensions of the model.
Document Details
- Document Type
- Technical Report
- Publication Date
- Sep 01, 1966
- Accession Number
- AD0804292
Entities
People
- George R. Fitzpatrick
- Justin C. Whiton
- Lee G. Wentling Jr.
- Mary J. O'brien