We have developed a formal method for decomposition of complex design problems in two phases: dependency analysis and matrix partitioning. Of the most distinct characteristic in this method is the support of cost-effective re-decomposition (as is often required in decomposition solution synthesis), where dependency analysis serves as a platform for the enabling of re-decomposition. Yet, this requires that the result of the dependency analysis be robust and thus reusable for re-decomposition. In this paper, after revealing the deficiency in the current practice of dependency analysis, we present an enhanced dependency analysis method that is built on ordinary tree structure (instead of binary tree structure). This new approach, which is more systematic, ensures robust dependency analysis, whose result is insensitive to the arrangement of a tree structure in tree-based dependency analysis. A complete set of tree-based algorithms is also provided, along with their applications to two design examples
Skip Nav Destination
Article navigation
January 2005
Technical Papers
Tree-Based Dependency Analysis in Decomposition and Re-decomposition of Complex Design Problems
Li Chen,
Li Chen
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Search for other works by this author on:
Zhendong Ding,
Zhendong Ding
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Search for other works by this author on:
Simon Li
Simon Li
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Search for other works by this author on:
Li Chen
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Zhendong Ding
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Simon Li
Design and Manufacturing Integration Laboratory, Department of Mechanical and Industrial Engineering, University of Toronto, 5 King’s College Road, Toronto, ON, Canada M5S 3G8
Contributed by the Design Theory and Methodology Committee for publication in the JOURNAL OF MECHANICAL DESIGN. Manuscript received July 2003; rev. Jan. 2004. Associate Editor: C. C. Dym.
J. Mech. Des. Jan 2005, 127(1): 12-23 (12 pages)
Published Online: March 2, 2005
Article history
Received:
July 1, 2003
Revised:
January 1, 2004
Online:
March 2, 2005
Citation
Chen, L., Ding , Z., and Li, S. (March 2, 2005). "Tree-Based Dependency Analysis in Decomposition and Re-decomposition of Complex Design Problems ." ASME. J. Mech. Des. January 2005; 127(1): 12–23. https://doi.org/10.1115/1.1778185
Download citation file:
Get Email Alerts
Related Articles
A Formal Two-Phase Method for Decomposition of Complex Design Problems
J. Mech. Des (March,2005)
Special Coordinates Associated With Recursive Forward Dynamics Algorithm for Open Loop Rigid Multibody Systems
J. Appl. Mech (September,2008)
Latent Customer Needs Elicitation by Use Case Analogical Reasoning From Sentiment Analysis of Online Product Reviews
J. Mech. Des (July,2015)
Product Lifecycle Management for Performance Support
J. Comput. Inf. Sci. Eng (December,2004)
Related Proceedings Papers
Related Chapters
Automatic Point Distribution
Introduction to Finite Element, Boundary Element, and Meshless Methods: With Applications to Heat Transfer and Fluid Flow
Optimized Watermarking Algorithm Based on the Zero Tree Structure of Wavelet Transform
International Conference on Advanced Computer Theory and Engineering (ICACTE 2009)
An Optimized Term Weights Based Clustering for Bilingual Parallel
International Conference on Advanced Computer Theory and Engineering (ICACTE 2009)