Key research themes
1. How can uncertainty be efficiently modeled and propagated in nonlinear and complex computational models?
This research area addresses the development of methods to quantify, represent, and propagate parametric and model uncertainties in nonlinear and computationally intensive models, such as structural dynamics models and other large-scale simulations. Efficient treatment of uncertainties is crucial for accurate predictions and reliable decision-making in engineering systems where high dimensionality, localized nonlinearities, and computational cost limit traditional Monte Carlo or linearization methods.
2. What are effective approaches to representing and communicating epistemic and measurement uncertainties beyond classical probability theory?
This theme explores alternative frameworks and theoretical formalisms that complement or extend traditional probability theory in representing uncertainty, especially when dealing with incomplete knowledge, vagueness, or imprecision often encountered in measurement systems. It also includes practical tools and conceptual clarifications that facilitate uncertainty representation, aid in communication and support informed decision-making.
3. How can uncertainty be characterized and managed in coupled multi-disciplinary models of cyber-physical systems?
This theme investigates how diverse uncertainties emerging from various interconnected models in cyber-physical systems (CPS) can be classified, propagated, and managed. Because CPS often integrate mechanical, electrical, software, and environmental components modeled separately yet interacting, understanding and controlling uncertainty interactions is critical to assure system performance and safety.