TY - GEN
T1 - Physics-Informed Machine Learning for Modeling and Control of Dynamical Systems
AU - Nghiem, Truong X.
AU - Drgoňa, Ján
AU - Jones, Colin
AU - Nagy, Zoltan
AU - Schwan, Roland
AU - Dey, Biswadip
AU - Chakrabarty, Ankush
AU - Di Cairano, Stefano
AU - Paulson, Joel A.
AU - Carron, Andrea
AU - Zeilinger, Melanie N.
AU - Shaw Cortez, Wenceslao
AU - Vrabie, Draguna L.
N1 - Publisher Copyright:
© 2023 American Automatic Control Council.
PY - 2023
Y1 - 2023
N2 - Physics-informed machine learning (PIML) is a set of methods and tools that systematically integrate machine learning (ML) algorithms with physical constraints and abstract mathematical models developed in scientific and engineering domains. As opposed to purely data-driven methods, PIML models can be trained from additional information obtained by enforcing physical laws such as energy and mass conservation. More broadly, PIML models can include abstract properties and conditions such as stability, convexity, or invariance. The basic premise of PIML is that the integration of ML and physics can yield more effective, physically consistent, and data-efficient models. This paper aims to provide a tutorial-like overview of the recent advances in PIML for dynamical system modeling and control. Specifically, the paper covers an overview of the theory, fundamental concepts and methods, tools, and applications on topics of: 1) physics-informed learning for system identification; 2) physics-informed learning for control; 3) analysis and verification of PIML models; and 4) physics-informed digital twins. The paper is concluded with a perspective on open challenges and future research opportunities.
AB - Physics-informed machine learning (PIML) is a set of methods and tools that systematically integrate machine learning (ML) algorithms with physical constraints and abstract mathematical models developed in scientific and engineering domains. As opposed to purely data-driven methods, PIML models can be trained from additional information obtained by enforcing physical laws such as energy and mass conservation. More broadly, PIML models can include abstract properties and conditions such as stability, convexity, or invariance. The basic premise of PIML is that the integration of ML and physics can yield more effective, physically consistent, and data-efficient models. This paper aims to provide a tutorial-like overview of the recent advances in PIML for dynamical system modeling and control. Specifically, the paper covers an overview of the theory, fundamental concepts and methods, tools, and applications on topics of: 1) physics-informed learning for system identification; 2) physics-informed learning for control; 3) analysis and verification of PIML models; and 4) physics-informed digital twins. The paper is concluded with a perspective on open challenges and future research opportunities.
UR - http://www.scopus.com/inward/record.url?scp=85167789211&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=85167789211&partnerID=8YFLogxK
U2 - 10.23919/ACC55779.2023.10155901
DO - 10.23919/ACC55779.2023.10155901
M3 - Conference contribution
AN - SCOPUS:85167789211
T3 - Proceedings of the American Control Conference
SP - 3735
EP - 3750
BT - 2023 American Control Conference, ACC 2023
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 2023 American Control Conference, ACC 2023
Y2 - 31 May 2023 through 2 June 2023
ER -