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System-level, Input-output and New Parameterizations of Stabilizing Controllers, and Their Numerical Computation

Maryam Kamgarpour, Luca Furieri, Na Li

It is known that the set of internally stabilizing controller

\mathcal{C}_{\text{stab}}

is non-convex, but it admits convex characterizations using certain closed-loop maps: a classical result is the {Youla parameterization}, and two recent notions are t ...

2020

Laboratoire d'automatique 1

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Real-time optimization of load sharing for gas compressors in the presence of uncertainty

First Order Methods For Globally Optimal Distributed Controllers Beyond Quadratic Invariance

System-level, Input-output and New Parameterizations of Stabilizing Controllers, and Their Numerical Computation

Finding Second-Order Stationary Points in Constrained Minimization: A Feasible Direction Approach

A Multi-Agent Primal-Dual Strategy for Composite Optimization over Distributed Features

Revisiting the concept of extents for chemical reaction systems using an enthalpy balance

A note on efficient computation of privileged directions in modifier adaptation

Dynamical System Modeling of Self-Regulated Systems Undergoing Multiple Excitations: First Order Differential Equation Approach

Power calibration methodology at the CROCUS reactor

Sparsity Invariance for Convex Design of Distributed Controllers

A Multi-Agent Primal-Dual Strategy for Composite Optimization over Distributed Features

A note on efficient computation of privileged directions in modifier adaptation

Sparsity Invariance for Convex Design of Distributed Controllers

Real-time optimization of load sharing for gas compressors in the presence of uncertainty

Dynamical System Modeling of Self-Regulated Systems Undergoing Multiple Excitations: First Order Differential Equation Approach

Revisiting the concept of extents for chemical reaction systems using an enthalpy balance

Finding Second-Order Stationary Points in Constrained Minimization: A Feasible Direction Approach

System-level, Input-output and New Parameterizations of Stabilizing Controllers, and Their Numerical Computation

First Order Methods For Globally Optimal Distributed Controllers Beyond Quadratic Invariance

Power calibration methodology at the CROCUS reactor