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Curtain, Ruth F. - Department of Mathematics and Computing Science, Rijksuniversiteit Groningen
AN APPROXIMATION THEORY FOR STRONGLY STABILIZING SOLUTIONS TO THE OPERATOR LQ RICCATI EQUATION
Exponential stabilization of well-posed systems by colocated feedback
1 Obituary to A. J. Pritchard1 On the 12th of August 2007 Tony Pritchard, professor of mathematics at the
Riccati equations for stable well-posed linear systems: the generic case.
Regular linear systems and their reciprocals: applications to Riccati equations [SCL 01-190]
A robust LQG-controller design for Ruth F. Curtain
Inertia theorems for operator Lyapunov inequalities
Absolute stability results in in nite dimensions R.F. CURTAIN
Normalized doubly coprime factorizations for infinitedimensional linear systems
English translation of the farewell address of Ruth Curtain
Reciprocals of well-posed linear systems During the past decade great progress has been made in studying the class of well-posed lin-
Een Australische blikt terug op 29 jaar RUG
Een Australische blikt terug op 29 jaar RUG De koppen van de bijbehorende slides zijn in grote vette letters afgedrukt
SIAM J. CONTROL OPTIM. c 2005 Society for Industrial and Applied Mathematics Vol. 44, No. 3, pp. 9911018
1 Obituary to A. J. Pritchard1 On the 12th of August 2007 Tony Pritchard, professor of
Walking Along Memory Lane with Tony
Exponential stabilization of a Rayleigh beam using colocated control
A Representation of all Solutions of the Control Algebraic Riccati Equation
New Riccati equations for well-posed linear Mark R. Opmeer and Ruth F. Curtain
On model reduction for control design for distributed parameter systems
Absolute Stability Results for Well-Posed In nite-Dimensional Systems with Applications to
Een Australische blikt terug op 29 jaar RUG Mijnheer de Rector Magnificus, Dames en Heren,
LQG BALANCING FOR DISCRETE-TIME INFINITE-DIMENSIONAL LINEAR SYSTEMS
Linear operator inequalities for strongly stable weakly regular linear systems