Carolyn L. Beck
· ProfessorVerifiedUniversity of Illinois Urbana-Champaign · Statistics and Computer Science
Active 1967–2026
About
Carolyn L. Beck is a professor at the University of Illinois Urbana-Champaign, affiliated with the Department of Industrial and Enterprise Systems Engineering and the Coordinated Science Laboratory. She holds the Lise Meitner Professorship (Visiting 20%) at Lund University and has served as Associate Head for Undergraduate and Graduate Programs within her department. Her academic background includes a Ph.D. in Electrical Engineering from the California Institute of Technology, an M.S. in Electrical & Computer Engineering from Carnegie Mellon University, and a B.S. in Electrical & Computer Engineering with a Physics minor from California State Polytechnic University. Her research interests encompass control and optimization, epidemic processes over networks, network inference, dynamic network data clustering and aggregation, model approximation and reduction for control and system analysis, and mathematical systems theory with applications in bioengineering, networks, and graphs. She has held various professional roles, including research and development engineer at Hewlett-Packard, and has been involved in numerous academic positions such as visiting associate professorships at the Royal Institute of Technology in Stockholm and Stanford University. Her scholarly work includes significant contributions to modeling and analysis of epidemic processes, control systems, and network inference, with numerous publications in reputable journals.
Research topics
- Artificial Intelligence
- Computer Science
- Machine Learning
- Engineering
- Electrical engineering
- Mathematics
- Control engineering
- Distributed computing
- Mathematical optimization
- Algorithm
- Theoretical computer science
- Data science
- Economics
- Systems engineering
Selected publications
Peer-to-Peer: Reviewing and Publishing in the IEEE Control Systems Society [President’s Message]
IEEE Control Systems · 2026-04-01
article1st authorCorrespondingAutomating Automation: Large Language Models for Control Design [President’s Message]
IEEE Control Systems · 2026-01-23
article1st authorCorrespondingLearning the Fundamentals: Some Thoughts on the Present and Future of Controls [President’s Message]
IEEE Control Systems · 2025-05-29
article1st authorCorrespondingMore Optimal [President’s Message]
IEEE Control Systems · 2025-09-25
article1st authorCorrespondingThe Roger W. Brockett Control Systems Award [Awards]
IEEE Control Systems · 2025-04-01
article1st authorCorrespondingMaximum Entropy Approach for Water Distribution Network Optimization
2025-08-25
articleSenior authorIn this paper we consider a Deterministic Annealing (DA) framework for optimizing reservoir placement and associated water transport costs in Water Distribution Networks (WDNs). We introduce a capacity-constrained formulation to ensure that each junction in the network serves a limited number of demand points, preventing overload and improving system stability. Moreover, we propose update rules for secondary Lagrange multipliers corresponding to capacity inequality constraints. Finally, we extend the framework to utilize real-world pipe networks and validate our algorithm through a case study on the Modena, Italy network. Experimental results demonstrate that our DA-based method achieves lower operational costs compared to previous approach.
João Manoel Gomes da Silva Jr. [People In Control]
IEEE Control Systems · 2025-04-01
articleThe Long Arc of Research [President’s Message]
IEEE Control Systems · 2025-08-01
article1st authorCorrespondingDiversity, Outreach, and Development in the CSS [President’s Message]
IEEE Control Systems · 2025-04-01
article1st authorCorrespondingOnline Model Order Reduction of Linear Systems via $(γ,δ)$-Similarity
ArXiv.org · 2025-04-14
preprintOpen accessModel order reduction aims to determine a low-order approximation of high-order models with least possible approximation errors. For application to physical systems, it is crucial that the reduced order model (ROM) is robust to any disturbance that acts on the full order model (FOM) -- in the sense that the output of the ROM remains a good approximation of that of the FOM, even in the presence of such disturbances. In this work, we present a framework for online model order reduction for a class of continuous-time linear systems that ensures this property for any $\mathcal{L}_2$ disturbance. Apart from robustness to disturbances in this sense, the proposed framework also displays other desirable properties for model order reduction: (1) a provable bound on the error defined as the $L_2$ norm of the difference between the output of the ROM and FOM, (2) preservation of stability, (3) compositionality properties and a provable error bound for arbitrary interconnected systems, (4) a provable bound on the output of the FOM when the controller designed for the ROM is used with the FOM, and finally, (5) compatibility with existing approaches such as balanced truncation and moment matching. Property (4) does not require computation of any gap metric and property (5) is beneficial as existing approaches can also be equipped with some of the preceding properties. The theoretical results are corroborated on numerical case studies, including on a building model.
Recent grants
Collaborative Research: Multivariable Modeling and Control of Clinical Pharmacodynamics
NSF · $206k · 2007–2011
NSF · $300k · 2015–2019
CPS: Breakthrough: Design of Network Dynamics for Strategic Team-Competition
NSF · $500k · 2016–2019
NSF · $300k · 2020–2025
Frequent coauthors
- 321 shared
João P. Hespanha
- 321 shared
Thomas Parisini
- 318 shared
Magnus Egerstedt
- 306 shared
Jorge Cortés
University of California, San Diego
- 306 shared
Andrew G. Alleyne
University of Minnesota
- 299 shared
Luca Zaccarian
- 296 shared
F Lamnabhi-Lagarrigue
Imperial College London
- 296 shared
V Balakrishnan
Institute for Plasma Research
Awards & honors
- Lise Meitner Professorship (Visiting 20%)
- College Awards Policies and Bylaws
- Grainger Engineering for Social Justice
- Grainger CARES
- Collegewide News Media Mentions
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