MS 26

Model Identification, Calibration, Verification, and Validation for Dynamical Systems

Organizers

Sifeng Bi,
University of Southampton, UK

Yanlin Zhao,
University of Science and Technology Beijing, China

Yongtao Bai,
Chong University, China

Yi Zhang,
Tsinghua University, China

Jie Yuan,
University of Southampton, UK

Daniil Yurchenko,
University of Southampton, UK

Abstract

The realm of civil, mechanical, and aerospace engineering increasingly relies on sophisticated dynamical models to predict and analyse system behaviour under various operational and environmental conditions. These models, central to the design, monitoring and control of the performance and reliability of dynamical systems, must be rigorously calibrated, verified, and validated to ensure they meet the high standards required for safety and functionality.

Model calibration, verification, and validation (V&V) serve as foundational processes in building and maintaining trust in computational models. Calibration adjusts model parameters to ensure outputs closely match observed data, enhancing the model’s predictive capabilities. Verification checks the correctness of the model’s implementation, ensuring it accurately represents the underlying mathematical models and algorithms. Validation involves comparing the model against real-world conditions and data to confirm its accuracy and reliability. The challenge of dealing with uncertainty and nonlinearity in these systems exacerbates the complexity of the numerical modelling process, demanding robust and sophisticated V&V methodologies to manage these variables effectively.

This Mini-Symposium seeks to delve into the challenges and innovations in the numerical modelling process of dynamical systems within the engineering disciplines. With a focus on the unique difficulties presented by uncertainties and nonlinearities, the symposium will explore how advanced methods of uncertainty quantification and stochastic model updating can significantly improve the robustness and reliability of these models. Potential topics include but are not limited to the following: