Techniques of Contingent Claims Analysis (CCA), extend current capital
budgeting practices in two specific ways, First, by explicitly accoun
ting for project uncertainty and second, by quantifying the flexibilit
y value afforded due to the presence of real options. When applied app
ropriately, CCA techniques can provide a powerful and robust valuation
approach and are particularly useful in providing insight to key stra
tegic factors that affect project value, These advantages, however, co
me at some expense as most applications of CCA to project valuation re
sult in complex partial differential equations which cannot be solved
for simple analytic formulas, This, combined with the intricate mathem
atical structure of these methods often make it difficult for an intui
tive grasping and may result in implementation problems. The purpose o
f this article is to provide a prefatory perspective on the use of CCA
techniques as applied to engineering, production, mining, and manufac
turing projects. To that end, by using efficient numerical techniques
this article formulates a simple and unified CCA framework for valuing
a large class of projects that contain real options. The approach is
straightforward, readily implementable, and computationally efficient.
The framework presented in this paper also provides an important intr
oduction to the use of CCA methods and the quantification of flexibili
ty value in the management of operations.