Mariem GHAMGUI

Dr. Mariem GHAMGUI


Research Focus & Metrics

Academic Career Length

12Years (2015-Present)

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

Representative Publications

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9 January 2019 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
MEMarwa Elloumi
Marwa Elloumi
MGMariem GHAMGUI
Mariem GHAMGUI
DMDriss Mehdi
Driss Mehdi
Fernando TadeoFernando Tadeo
Fernando Tadeo
MCMohamed Chaabane
Mohamed Chaabane

23 March 2023 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
MGMariem GHAMGUI
Mariem GHAMGUI
DMDriss Mehdi
Driss Mehdi
OBOlivier Bachelier
Olivier Bachelier
MCMohamed Chaabane
Mohamed Chaabane

18 March 2015 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
MGMariem GHAMGUI
Mariem GHAMGUI
NYNima Yeganefar
Nima Yeganefar
OBOlivier Bachelier
Olivier Bachelier
DMDriss Mehdi
Driss Mehdi

16 May 2024 in Applied Sciences
Verified
Journal Article
Open access
PDF file
MGMariem GHAMGUI
Mariem GHAMGUI
MEMarwa Elloumi
Marwa Elloumi
MAmoez allouche
moez allouche
MCMohamed Chaabane
Mohamed Chaabane
This paper considers the problem of admissibility and admissibilization of 2D singular continuous systems described by the Roesser model. A necessary and sufficient admissibility condition is first proposed for 2D singular continuous systems in terms of a strict Linear Matrix Inequality (LMI). Then, a necessary and sufficient condition is established for the closed-loop system to be admissible (i.e., stable, regular, and impulse-free). Moreover, the stability condition is completed to give a sufficient condition to ensure a specified H∞ disturbance attenuation level for the state feedback closed loop. To illustrate the effectiveness of the proposed methodology, a numerical example is given to illustrate an admissibilization of a state feedback closed-loop system.

17 August 2025 in Symmetry
Verified
Journal Article
Open access
PDF file
YSYossra Sayahi
Yossra Sayahi
MAmoez allouche
moez allouche
MGMariem GHAMGUI
Mariem GHAMGUI
MSMoreau Sandrine
Moreau Sandrine
Fernando TadeoFernando Tadeo
Fernando Tadeo
DMDriss Mehdi
Driss Mehdi
This paper introduces a novel strategy for the diagnosis and fault-tolerant control (FTC) of inter-turn short-circuit (ITSC) faults in the stator windings of Doubly Fed Induction Generator (DFIG)-based wind turbines. ITSC faults are among the most common electrical issues in rotating machines: early detection is therefore essential to reduce maintenance costs and prevent severe damage to the wind turbine system. To address this, a Fault Detection and Diagnosis (FDD) approach is proposed to identify and assess the severity of ITSC faults in the stator windings. A state-space model of the DFIG under ITSC fault conditions is first developed in the (d,q) reference frame. Based on this model, an Unknown Input Observer (UIO) structured using Takagi–Sugeno (T-S) fuzzy models is designed to estimate the fault level. To mitigate the impact of the fault and ensure continued operation under degraded conditions, a T-S fuzzy fault-tolerant controller is synthesized. This controller enables natural decoupling and optimal power extraction across a wide range of rotor speed variations. Since the effectiveness of the FTC relies on accurate fault information, a Proportional-Integral Observer (PIO) is employed to estimate the ITSC fault level. The proposed diagnosis and compensation strategy is validated through simulations performed on a 3 kW wind turbine system, demonstrating its efficiency and robustness.

23 February 2018 in International Journal of Control
Verified
Journal Article
Closed access
MGMariem GHAMGUI
Mariem GHAMGUI
DMDriss Mehdi
Driss Mehdi
OBOlivier Bachelier
Olivier Bachelier
MCMohamed Chaabane
Mohamed Chaabane
This paper addresses the problem of robust stabilisation of nD hybrid systems described by Roesser model. The model is in a descriptor form where all the system matrices are corrupted by uncertainty in a general form as implicit linear fractional representations . Based on the S-procedure technique, robust stability and robust stabilisation conditions are established for hybrid systems. Simulation example is provided in order to illustrate the relevance of our approach.