13,759 research outputs found
Event-triggered predictor-based control with gain-Scheduling and extended state observer for networked control systems
This paper investigates the stabilization of Networked Control Systems (NCS) with mismatched disturbances through a novel Event-Triggered Control (ETC), composed of a predictor-feedback scheme and a gain-scheduled Extended State Observer (ESO). The key idea of the proposed control strategy is threefold: (i) to reduce resource usage in the NCS (bandwidth, energy) while maintaining a satisfactory control performance; (ii) to counteract the main negative effects of NCS: time-varying delays, packet dropouts, packet disorder, and (iii) to reject the steady-state error in the controlled output due to mismatched disturbances. Moreover, we address the co-design of the controller/observer gains, together with the event-triggered parameters, by means of Linear Matrix Inequalities (LMI) and Cone Complementarity Linearization (CCL) approaches. Finally, we illustrate the effectiveness of the proposed control synthesis by simulation and experimental results in a Unmanned Aerial Vehicle (UAV) based test-bed platform
Implicit Euler numerical simulations of sliding mode systems
In this report it is shown that the implicit Euler time-discretization of
some classes of switching systems with sliding modes, yields a very good
stabilization of the trajectory and of its derivative on the sliding surface.
Therefore the spurious oscillations which are pointed out elsewhere when an
explicit method is used, are avoided. Moreover the method (an {\em
event-capturing}, or {\em time-stepping} algorithm) allows for accumulation of
events (Zeno phenomena) and for multiple switching surfaces (i.e., a sliding
surface of codimension ). The details of the implementation are given,
and numerical examples illustrate the developments. This method may be an
alternative method for chattering suppression, keeping the intrinsic
discontinuous nature of the dynamics on the sliding surfaces. Links with
discrete-time sliding mode controllers are studied
Observer design for piecewise smooth and switched systems via contraction theory
The aim of this paper is to present the application of an approach to study
contraction theory recently developed for piecewise smooth and switched
systems. The approach that can be used to analyze incremental stability
properties of so-called Filippov systems (or variable structure systems) is
based on the use of regularization, a procedure to make the vector field of
interest differentiable before analyzing its properties. We show that by using
this extension of contraction theory to nondifferentiable vector fields, it is
possible to design observers for a large class of piecewise smooth systems
using not only Euclidean norms, as also done in previous literature, but also
non-Euclidean norms. This allows greater flexibility in the design and
encompasses the case of both piecewise-linear and piecewise-smooth (nonlinear)
systems. The theoretical methodology is illustrated via a set of representative
examples.Comment: Preprint accepted to IFAC World Congress 201
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