TY - JOUR
T1 - Formalizing a workflow-net implementation of design-structure-matrix-based process planning for new product development
AU - Karniel, Arie
AU - Reich, Yoram
N1 - Funding Information:
Manuscript received July 6, 2008; revised November 5, 2009 and April 25, 2010; accepted June 23, 2010. Date of publication January 9, 2011; date of current version April 15, 2011. This work was supported in part by the Israel Science Foundation under Grant 765/08. This paper was recommended by Associate Editor M. P. Fanti.
PY - 2011/5
Y1 - 2011/5
N2 - Many new product development (NPD) projects fail. The NPD context, which incorporates knowledge about the product, requirements, technology, and other factors, is dynamically evolving during the process. Simulations of NPD processes using their specific contexts can provide project managers with decisions-making methods to test their planning. The design structure matrix (DSM) can be used to model the product knowledge; then, reordering algorithms are used for process planning. However, interpretation of the DSM-based plan is not unique, and its translation to a process workflow (WF) model may lead to implementation inconsistencies. WF nets, being a subclass of Petri nets, provide formal tools for verifying process properties. Well handled with Regular Iteration (WRI)-WF nets are a subclass of WF nets that are sound by construction and, therefore, enable an automated process-build approach. This paper presents a formal translation of the DSM-based plan to a process-scheme model, the DSM net, which can be executed and simulated. Using several translation stages, it is proved that the resulting DSM net is equivalent to a WRI-WF net. Therefore, the proposed translation is inherently sound and can be automated, becoming an enabler of implementing evolving product knowledge into a sound changing-process model required for NPD simulations. The presented approach bridges an identified gap between the process-planning community (DSM) and the process-implementation community (Petri net).
AB - Many new product development (NPD) projects fail. The NPD context, which incorporates knowledge about the product, requirements, technology, and other factors, is dynamically evolving during the process. Simulations of NPD processes using their specific contexts can provide project managers with decisions-making methods to test their planning. The design structure matrix (DSM) can be used to model the product knowledge; then, reordering algorithms are used for process planning. However, interpretation of the DSM-based plan is not unique, and its translation to a process workflow (WF) model may lead to implementation inconsistencies. WF nets, being a subclass of Petri nets, provide formal tools for verifying process properties. Well handled with Regular Iteration (WRI)-WF nets are a subclass of WF nets that are sound by construction and, therefore, enable an automated process-build approach. This paper presents a formal translation of the DSM-based plan to a process-scheme model, the DSM net, which can be executed and simulated. Using several translation stages, it is proved that the resulting DSM net is equivalent to a WRI-WF net. Therefore, the proposed translation is inherently sound and can be automated, becoming an enabler of implementing evolving product knowledge into a sound changing-process model required for NPD simulations. The presented approach bridges an identified gap between the process-planning community (DSM) and the process-implementation community (Petri net).
KW - DSM net
KW - Design structure matrix (DSM)
KW - Petri net
KW - new product development (NPD)
KW - product design
KW - product development processes (PDPs)
KW - workflow (WF) net
UR - http://www.scopus.com/inward/record.url?scp=79955483548&partnerID=8YFLogxK
U2 - 10.1109/TSMCA.2010.2091954
DO - 10.1109/TSMCA.2010.2091954
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AN - SCOPUS:79955483548
SN - 1083-4427
VL - 41
SP - 476
EP - 491
JO - IEEE Transactions on Systems, Man, and Cybernetics Part A:Systems and Humans
JF - IEEE Transactions on Systems, Man, and Cybernetics Part A:Systems and Humans
IS - 3
M1 - 5682420
ER -