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- Dimitry Peaucelle, Denis Arzelier
- European Control Conference (ECC)
- 2001
This paper addresses the problem of static output feedback synthesis and focuses on H2 optimisation. The bilinear problem of finding a control feedback gain K and a Lyapunov matrix P is shown to be… (More)
- Didier Henrion, Denis Arzelier, Dimitri Peaucelle
- Automatica
- 2003
Recently several new LMI conditions for stability of linear systems have been proposed, introducing additional slack variables to reduce the gap between conservative convex quadratic stability… (More)
- Yoshio Ebihara, Dimitri Peaucelle, Denis Arzelier
- IEEE Conference on Decision and Control and…
- 2011
In this paper, we focus on L1 gain analysis problems of linear time-invariant continuous-time positive systems. A positive system is characterized by the strong property that its output is always… (More)
- Dimitri Peaucelle, Denis Arzelier, Didier Henrion, Frédéric Gouaisbaut
- Automatica
- 2007
Topological separation is investigated in the case of an uncertain time-invariant matrix interconnected with an implicit linear transformation. A quadratic separator independent of the uncertainty is… (More)
- Panos J. Antsaklis, Elizabeth J. Kovacs, +33 authors Joseph J. Winkin
- 2006
This article explainshow to usea LTEX 2 class that producesa goodapproximation to the style usedin the IEEE Transactions. The article is itself an exampleof the infocom.clsstyle in action. Note: This… (More)
- Yoshio Ebihara, Dimitri Peaucelle, Denis Arzelier
- European Control Conference (ECC)
- 2013
This paper is concerned with the analysis of large-scale interconnected systems constructed from positive subsystems and a nonnegative interconnection matrix. We first show that the interconnected… (More)
- Didier Henrion, Denis Arzelier, Dimitri Peaucelle, Jean B. Lasserre
- 43rd IEEE Conference on Decision and Control (CDC…
- 2004
For a linear system affected by real parametric uncertainty, this paper focuses on robust stability analysis via quadratic-in-the-state Lyapunov functions polynomially dependent on the parameters.… (More)
- Yoshio Ebihara, Tomomichi Hagiwara, Dimitri Peaucelle, Denis Arzelier
- Proceedings of the 44th IEEE Conference on…
- 2005
In this paper, we propose new LMI-based conditions for robust stability/performance analysis of linear time-invariant (LTI) uncertain systems. To get around the conservatism of existing conditions… (More)
- Didier Henrion, Denis Arzelier, Dimitri Peaucelle, Michael Sebek
- Automatica
- 2001
A suucient LMI condition is proposed for checking robust stability of a polytope of polynomial matrices. It hinges upon two recent results: a new approach to polynomial matrix stability analysis and… (More)