Abstract
Quality risk analysis of high-process-oriented systems, which refers to their ability to achieve required tasks on time, receives little attention during the early conceptual design stage, primarily due to the high level of abstraction when the system form is not yet fully defined. Although several mathematical methods exist to address this issue, they are fragmented across domains and lack a unified integration into early design practice. To address this problem, this paper introduces a novel approach that models design problems as discrete events with output conflict representation, using the non-Markovian stochastic Petri net. The framework is further integrated with mathematical techniques, including semi-Markov performance evaluation, sensitivity analysis, and uncertainty analysis, to quantify quality risks and identify the design crux (the most critical design parameters). By incorporating Monte Carlo simulations, it facilitates designers and engineers with early insights and allows them to compare alternative design specifications. Its applicability is demonstrated through a case study on the conceptual development of a remote maintenance system for the In-Bioshield area of the EU-DEMO fusion power plant. Initial results showed potential in identifying quality risks, addressing key factors contributing to the design problem, and finding optimal design specifications in the early stages.
| Original language | English |
|---|---|
| Article number | 5 |
| Journal | Research in Engineering Design |
| Volume | 37 |
| DOIs | |
| Publication status | Published - Jan 2026 |
| MoE publication type | A1 Journal article-refereed |
Funding
Open Access funding provided by Technical Research Centre of Finland. The work was funded by the European Union via the Euratom Research and Training Programme (Grant Agreement No 101052200—EUROfusion).
Keywords
- Conceptual design
- Non-Markovian stochastic Petri net
- Performance analysis
- Quality risks
- Risk analysis
- Semi-Markov processes
- Sensitivity analysis
- Stochastic Petri net
- Uncertainty analysis