Mathematical Problems in Engineering

Mathematical Problems in Engineering / 2000 / Article

Open Access

Volume 6 |Article ID 365324 | https://doi.org/10.1155/S1024123X0000137X

S.-Y. Chiang, C.-T. Kuo, J.-T. Lim, S. M. Meerkov, "Improvability of assembly systems I: Problem formulation and performance evaluation", Mathematical Problems in Engineering, vol. 6, Article ID 365324, 37 pages, 2000. https://doi.org/10.1155/S1024123X0000137X

Improvability of assembly systems I: Problem formulation and performance evaluation

Received05 Nov 1999

Abstract

This work develops improvability theory for assembly systems. It consists of two parts. Part I includes the problem formulation and the analysis technique. Part II presents the so-called improvability indicators and a case study.Improvability theory addresses the questions of improving performance in production systems with unreliable machines. We consider both constrained and unconstrained improvability. In the constrained case, the problem consists of determining if there exists a re-distribution of resources (inventory and workforce), which leads to an increase in the system's production rate. In the unconstrained case, the problem consists of identifying a machine and a buffer, which impede the system performance in the strongest manner.The investigation of the improvability properties requires an expression for the system performance measures as functions of the machine and buffer parameters. This paper presents a method for evaluating these functions and illustrates their practical utility using a case study at an automotive components plant. Part II uses the method developed here to establish conditions of improvability and to describe additional results of the case study.

Copyright © 2000 Hindawi Publishing Corporation. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.


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