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Jimmy Lauber

Researcher at Centre national de la recherche scientifique

Publications -  97
Citations -  1772

Jimmy Lauber is an academic researcher from Centre national de la recherche scientifique. The author has contributed to research in topics: Lyapunov function & Fuzzy logic. The author has an hindex of 16, co-authored 94 publications receiving 1584 citations. Previous affiliations of Jimmy Lauber include University of Valenciennes and Hainaut-Cambresis & university of lille.

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Control of a parallel hybrid powertrain: optimal control

TL;DR: The goal of this paper is to propose an efficient tool to evaluate minimal fuel consumption that is achievable in simulation and based on optimal control theory, which can be easily applied to a large family of parallel arrangements.
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An Efficient Lyapunov Function for Discrete T–S Models: Observer Design

TL;DR: A new observer synthesis for discrete Takagi-Sugeno (T-S) fuzzy models is designed and it is shown that with a “small” change in the initial Lyapunov function, a ”better” (in the sense of solutions to the linear matrix inequality constraints problem) Lyap unov function can be reached.
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Adaptive observers for TS fuzzy systems with unknown polynomial inputs

TL;DR: This paper considers the problem of simultaneously estimating the state and unknown inputs in TS systems and designs an observer based on the known part of the fuzzy model, which guarantees an ultimate bound on the error signal.
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Discrete Tagaki-Sugeno models for control: Where are we?

TL;DR: The basic idea is that waiting long enough a stable model will converge towards its equilibrium and, therefore, the Lyapunov functions under consideration are not necessarily decreasing at every sample, but are allowed to decrease every k samples.
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Membership-function-dependent stability analysis of fuzzy-model-based control systems using fuzzy Lyapunov functions

TL;DR: This paper investigates the stability of fuzzy-model-based (FMB) control system, formed by a T-S fuzzy model and a fuzzy controller connected in a close loop, based on a fuzzy-Lyapunov function and proposes a membership-function-dependent stability analysis approach.