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Wpmh Maurice Heemels

Researcher at Eindhoven University of Technology

Publications -  458
Citations -  18915

Wpmh Maurice Heemels is an academic researcher from Eindhoven University of Technology. The author has contributed to research in topics: Linear system & Control system. The author has an hindex of 59, co-authored 427 publications receiving 16476 citations. Previous affiliations of Wpmh Maurice Heemels include University of California, Santa Barbara.

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Stability analysis of spatially invariant interconnected systems with networked communication

TL;DR: In this paper, tractable stability conditions are presented for a system consisting of an infinite number of spatially invariant subsystems interconnected through communication networks, where the networks transmit packets asynchronously and independently of each other and are equipped with scheduling protocols that determine which actuator, sensor or controller node is allowed access to the network.
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Control of pwa systems using a stable receding horizon method

TL;DR: It is shown that the receding horizon control stabilizes the PWA system by using the upper bound of the infinite-horizon quadratic cost as a terminal cost and constructing also a convex terminal set.
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Global Input-To-State Stability and Stabilization of Discrete-Time Piece-Wise Affine Systems

TL;DR: Conditions for global input-to-state stability (ISS) and stabilization of discrete-time,possiblydiscontinuous,piecewiseaffine(PWA)systems are presented and non-zero affine terms are allowed in the regions in the partition whose closure contains the origin.
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Controllability of a class of bimodal discrete-time piecewise linear systems

TL;DR: This paper provides algebraic necessary and sufficient conditions for the controllability/reachability/null controllable of a class of bimodal discrete-time piecewise linear systems including several instances of interest not covered by existing works which focus primarily on the planar case.

Stabilizing output feedback nonlinear model predictive control : an extended observer approach

TL;DR: An asymptotically stabilizing MPC scheme for a class of nonlinear discrete-time systems is proposed, which only requires knowledge of the output of the system for feedback.