| Article ID: | iaor2000110 |
| Country: | United States |
| Volume: | 44 |
| Issue: | 9 |
| Start Page Number: | 1279 |
| End Page Number: | 1294 |
| Publication Date: | Sep 1998 |
| Journal: | Management Science |
| Authors: | Singh Medini R., Hwang Juhwen |
| Keywords: | programming: dynamic |
The increased complexity of modern manufacturing has led to uncertainties in production processes. Factors such as unplanned machine maintenance, tool unavailability, and complex process adjustments make it difficult to maintain a predictable level of output. To be effective, an appropriate production model must incorporate these uncertainties into the representation of the production process. This paper considers a one-time production of an application-specific product which must follow a fixed routing through the manufacturing system. The flow of items can be modeled as a multi-stage serial production line. The productive capacity is uncertain at each stage and the decision to produce at any stage incurs a significant setup cost. Semifinished products have little value and inability to satisfy the demand incurs a penalty for each unit of unmet demand. We show that the optimal production policy for this system can be characterized by two critical numbers, which can be computed