Salim Labiod

Prof. Salim Labiod

orcid

Research Focus & Metrics

Academic Career Length

22Years (2005-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 April 2005 in Fuzzy Sets and Systems
Verified
Journal Article
Closed access
SLSalim Labiod
Salim Labiod
MBMohamed Seghir Boucherit
Mohamed Seghir Boucherit
TGThierry Marie Guerra
Thierry Marie Guerra

18 December 2006 in Fuzzy Sets and Systems
Verified
Journal Article
Closed access
SLSalim Labiod
Salim Labiod
TGThierry Marie Guerra
Thierry Marie Guerra

1 August 2012 in Fuzzy Sets and Systems
Verified
Journal Article
Closed access
TGThierry Marie Guerra
Thierry Marie Guerra
MBMiguel Bernal
Miguel Bernal
KGKevin Guelton
Kevin Guelton
SLSalim Labiod
Salim Labiod

1 February 2015 in Journal of the Franklin Institute
Verified
Journal Article
Closed access
DSD. Saifia
D. Saifia
Mohammed ChadliMohammed Chadli
Mohammed Chadli
HKH.R. Karimi
H.R. Karimi
SLSalim Labiod
Salim Labiod

1 October 2010 in ISA Transactions
Verified
Journal Article
Closed access
HBHamid Boubertakh
Hamid Boubertakh
MTMohamed Tadjine
Mohamed Tadjine
PGPierre-Yves Glorennec
Pierre-Yves Glorennec
SLSalim Labiod
Salim Labiod

31 August 2007 in International Journal of Systems Science
Verified
Journal Article
Closed access
SLSalim Labiod
Salim Labiod
TGThierry Marie Guerra
Thierry Marie Guerra
This article presents a direct adaptive fuzzy control scheme for a class of uncertain continuous-time multi-input multi-output nonlinear (MIMO) dynamic systems. Within this scheme, fuzzy systems are employed to approximate an unknown ideal controller that can achieve control objectives. The adjustable parameters of the used fuzzy systems are updated using a gradient descent algorithm that is designed to minimize the error between the unknown ideal controller and the fuzzy controller. The stability analysis of the closed-loop system is performed using a Lyapunov approach. In particular, it is shown that the tracking errors are bounded and converge to a neighborhood of the origin. Simulations performed on a two-link robot manipulator illustrate the approach and exhibit its performance.