Value Added Linear Optimization of Resources (VALOR)

Abstract

Each year, the US Army procures billions of dollars worth of weapons and equipment so that its worldwide mission of defense can be accomplished. The process of deciding what equipment to procure, in what quantities, and in what timeframes to best respond to the threat posed by potential adversaries, is extremely complex, requiring extensive analysis. Two techniques commonly used in this analysis are mathematical programming and cost estimation. Although they are related through constraints on available funds for procurement, the use of nonlinear cost learning curves, which more accurately represent system costs as a function of quantity produced, have not been incorporated into the mathematical programming formulations that compute the quantities of items to be procured. As a result, the solutions obtained could be either suboptimal or even in feasible with respect to budgetary limitations. In this paper, we present a mixed integer linear programming formulation that uses a piecewise linear approximation of the learning curve costs for a more accurate portrayal of budgetary constraints, in addition, implementation issues are discussed, and performance results are given.

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Document Details

Document Type
Technical Report
Publication Date
Mar 01, 1992
Accession Number
ADA251105

Entities

People

  • Andrew G. Loerch

Organizations

  • Center for Army Analysis

Tags

Communities of Interest

  • Human Systems
  • Materials and Manufacturing Processes
  • Weapons Technologies

DTIC Thesaurus Topics

  • Acquisition
  • Aircraft Industry
  • Aircrafts
  • Algorithms
  • Ammunition
  • C Programming Language
  • Computer Programming
  • Computers
  • Force Structure
  • Integer Programming
  • Linear Programming
  • Mainframe Computers
  • Mathematical Programming
  • Operations Research
  • Optimization
  • Systems Engineering
  • Test And Evaluation

Readers

  • Defense Acquisition Program Management
  • Logistics and Supply Chain Management.
  • Statistical inference.