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Value of Communication: Data-Driven Topology Optimization for Distributed Linear Cyber-Physical Systems

Michael Nestor, Fei Teng

TL;DR

This work proposes a data-driven method for designing an optimal topology for the purpose of distributed control when a system model is unavailable or unaffordable, via a mixed-integer second-order conic program.

Abstract

Communication topology is a crucial part of a distributed control implementation for cyber-physical systems, yet is typically treated as a constraint within control design problems rather than a design variable. We propose a data-driven method for designing an optimal topology for the purpose of distributed control when a system model is unavailable or unaffordable, via a mixed-integer second-order conic program. The approach demonstrates improved control performance over random topologies in simulations and efficiently drops links which have a small effect on predictor accuracy, which we show correlates well with closed-loop control cost.

Value of Communication: Data-Driven Topology Optimization for Distributed Linear Cyber-Physical Systems

TL;DR

This work proposes a data-driven method for designing an optimal topology for the purpose of distributed control when a system model is unavailable or unaffordable, via a mixed-integer second-order conic program.

Abstract

Communication topology is a crucial part of a distributed control implementation for cyber-physical systems, yet is typically treated as a constraint within control design problems rather than a design variable. We propose a data-driven method for designing an optimal topology for the purpose of distributed control when a system model is unavailable or unaffordable, via a mixed-integer second-order conic program. The approach demonstrates improved control performance over random topologies in simulations and efficiently drops links which have a small effect on predictor accuracy, which we show correlates well with closed-loop control cost.
Paper Structure (6 sections, 4 equations)

This paper contains 6 sections, 4 equations.

Theorems & Definitions (1)

  • definition thmcounterdefinition: Persistency of Excitation