Dynamic Systems & Controls

The Dynamic Systems and Control group at UC San Diego integrates, at a fundamental level, system design, modeling, and control disciplines to obtain improved performance of the dynamic response of engineering systems using feedback. As such, the areas of research of the Dynamic Systems and Control group is a joint activity in the topics of systems integration, dynamic system modeling, feedback control design, and the fundamentals of systems theory as applied to linear and nonlinear dynamic systems, mechatronics, structural control, aerospace, and fluid-mechanical systems. 


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A romp through the philosophy of modeling for feedback control design
awaits the audience. The target material will focus on the stringent requirements of
experiment design and data content management to achieve models just barely
adequate for high-performance control design. The crux of the matter is that, for this
case, the data need to be informative for a new purpose and its associated novel
closed-loop operating regime. This necessitates bringing in information about the


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The recent and rapid emergence of disruptive technologies is dramatically changing how traffic is monitored and managed in our cities. They will contribute to generate new knowledge and capabilities to design and implement innovative transport policies. In this talk, we will show how we can exploit new technologies to improve traffic management. We will focus on control strategies for traffic systems with the aid of small fleets of connected and automated vehicles immersed in human driven traffic flow.


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This talk presents results on stochastic approximations of hybrid dynamical systems. It starts with an overview of hybrid systems. These systems involve state variables that sometimes change continuously and sometimes jump. The solutions to a hybrid system are subject to the interplay of the system’s flow set, flow map, jump set, and jump map. In the context of this talk, a stochastic approximation of a hybrid system is one where an iterative algorithm replicates, approximately and in average or expected value, the effect of the continuous-time flow map on the flow set.


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            In this talk we will discuss estimation entropy for continuous-time nonlinear systems, which is a variant of topological entropy formulated in terms of the number of functions that approximate all system trajectories up to an exponentially decaying error.


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Boundary Port Hamiltonian Systems have been introduced in [9] as an extension of Hamiltonian systems defined with respect to Hamiltonian differential operators, to open systems which may interact with their environment through the boundary of their spatial domain and have led to numerous applications for thei


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Battery degradation is at the crux of the total cost of ownership and the lifetime GHG abatement of Electric Vehicles (EVs) and Battery Energy System Storage (BESS).  Currently, the battery State of Health (SOH) is quantified by capacity (cyclable energy) and cell resistance (power capability).


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The explosive growth of machine learning and data-driven methodologies have revolutionized numerous fields. Yet, the translation of these successes to the domain of dynamical physical systems remains a significant challenge. Closing the loop from data to actions in these systems faces many difficulties, stemming from the need for sample efficiency and computational feasibility, along with many other requirement such as verifiability, robustness, and safety.


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In many real-world settings, image observations of physical systems, such as satellites, may be available when low-dimensional measurements are not.


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We live in an increasingly electrified world.