In this paper, we develop a two-stage mathematical model to examine an impo
rtant inventory management problem within a large-scale project context. Sp
ecifically, we analyze the procurement and disposal of an important, expens
ive item (e.g. pipeline). There is uncertainty surrounding total requiremen
ts of this item during a project. Surplus stock on-hand at the conclusion o
f the project may be disposed for revenue. However, it may be retained to s
atisfy requirements during a subsequent project. The time between projects
follows a discrete probability distribution. The key decision variables inv
olve the procurement quantity in the initial project as well as the best di
sposal quantity (should a surplus exist) at the conclusion of the project.
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