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20162022
most citedNew inversion methods for the single/multi-shape CLD-to-PSD problem with spheroid particles

7 citations · 7 across the 5 of their papers we have counts for

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math.OC2022

Output feedback stabilization of non-uniformly observable systems by means of a switched Kalman-like observer

Lucas Brivadis, Ludovic Sacchelli

We propose to explore switching methods in order to recover some properties of Kalmanlike observers for output feedback stabilization of state-affine systems that may present obser…

math.OC2021

Approximate observability and back and forth observer of a PDE model of crystallisation process

Lucas Brivadis, Ludovic Sacchelli

In this paper, we are interested in the estimation of Particle Size Distributions (PSDs) during a batch crystallization process in which particles of two different shapes coexist a…

math.OC20207 cited

New inversion methods for the single/multi-shape CLD-to-PSD problem with spheroid particles

Lucas Brivadis, Ludovic Sacchelli

In this paper, we express the Chord Length Distribution (CLD) measure associated to a given Particle Size Distribution (PSD) when particles are modeled as suspended spheroids in a…

math.OC2020

From local to global asymptotic stabilizability for weakly contractive control systems

Vincent Andrieu, Lucas Brivadis, Jean-Paul Gauthier +2

A nonlinear control system is said to be weakly contractive in the control if the flow that it generates is non-expanding (in the sense that the distance between two trajectories i…

math.OC2019

Dynamic Output Feedback Stabilization of Non-uniformly Observable Dissipative Systems

Ludovic Sacchelli, Lucas Brivadis, Vincent Andrieu +2

Output feedback stabilization of control systems is a crucial issue in engineering. Most of these systems are not uniformly observable, which proves to be a difficulty to move from…

math.OC2019

Avoiding observability singularities in output feedback bilinear systems

Lucas Brivadis, Jean-Paul Gauthier, Ludovic Sacchelli +1

Control-affine output systems generically present observability singularities, i.e. inputs that make the system unobservable. This proves to be a difficulty in the context of outpu…