© IFAC. This paper provides new insights into the currently available extended linear matrix inequality (LMI) conditions for control of discrete-time linear systems, motivating the use of two intrinsically different extended LMI characterizations for H2 performance. While these conditions are equivalent for H2 analysis and many H2 control problems related to precisely known linear time-invariant (LTI) systems, they generally yield different results when employed for multi-objective H2/H∞ control and H2 analysis and control of uncertain linear systems. The advantage of considering both the H2 LMIs for robust H2 state feedback and multi-objective H2/H∞ control design is demonstrated by means of exhaustive numerical comparisons.status: publish...
The usage of convex optimisation programs that leverage linear matrix inequalities allows for numeri...
Linear matrix inequality conditions are given for the existence of a stabilising linear parameter de...
Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)Fundação de Amparo à Pesquisa do...
© 2015 European Control Association. This paper presents a novel projection lemma based linear matri...
This paper presents new synthesis procedures for discrete-time linear systems. It is based on a rece...
This paper proposes improved H-2 and H-infinity conditions for continuous-time linear systems with p...
In this paper we investigate the design of multiobjective controllers for linear discrete-time syste...
This paper proposes improved H-2 and H-infinity conditions for continuous-time linear systems with p...
This paper proposes an improved approach to H2 and H ∞ robust state feedback control design for disc...
This paper presents new synthesis procedures for discrete-time linear systems. It is based on a rece...
In this paper, we solve guaranteed level-gamma H-infinity control problems in uncertain linear syste...
This paper investigates the problems of stabilization and mixed H2/H infinity reduced-order dynamic ...
© 2015 IEEE. This paper presents a convex approach to design fixed-order robust H2/H∞ controllers fo...
The usage of convex optimisation programs that leverage linear matrix inequalities allows for numeri...
This paper addresses the problems of mixed H2/H∞ control and H∞ guaranteed cost control for discrete...
The usage of convex optimisation programs that leverage linear matrix inequalities allows for numeri...
Linear matrix inequality conditions are given for the existence of a stabilising linear parameter de...
Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)Fundação de Amparo à Pesquisa do...
© 2015 European Control Association. This paper presents a novel projection lemma based linear matri...
This paper presents new synthesis procedures for discrete-time linear systems. It is based on a rece...
This paper proposes improved H-2 and H-infinity conditions for continuous-time linear systems with p...
In this paper we investigate the design of multiobjective controllers for linear discrete-time syste...
This paper proposes improved H-2 and H-infinity conditions for continuous-time linear systems with p...
This paper proposes an improved approach to H2 and H ∞ robust state feedback control design for disc...
This paper presents new synthesis procedures for discrete-time linear systems. It is based on a rece...
In this paper, we solve guaranteed level-gamma H-infinity control problems in uncertain linear syste...
This paper investigates the problems of stabilization and mixed H2/H infinity reduced-order dynamic ...
© 2015 IEEE. This paper presents a convex approach to design fixed-order robust H2/H∞ controllers fo...
The usage of convex optimisation programs that leverage linear matrix inequalities allows for numeri...
This paper addresses the problems of mixed H2/H∞ control and H∞ guaranteed cost control for discrete...
The usage of convex optimisation programs that leverage linear matrix inequalities allows for numeri...
Linear matrix inequality conditions are given for the existence of a stabilising linear parameter de...
Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)Fundação de Amparo à Pesquisa do...