Abdelaziz Hmamed

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

◀ ▶ joint publications with Badreddine El Haiek

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Publications

2023
[c43]
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Badreddine El Haiek, Taha Zoulagh, Karina A. Barbosa, Ahmed El Hajjaji, Abdelaziz Hmamed:
Robust H∞ Observer-Based Control Synthesis for a Class of One-Sided Lipschitz Uncertain Systems with Quantized-Input. ICSC 2023: 433-439
2022
[c42]
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Badreddine El Haiek, Taha Zoulagh, Karina A. Barbosa, Ahmed El Hajjaji, Abdelaziz Hmamed:
Descriptor formulation for a robust static output feedback $H_{\infty}$ control for polytopic discrete-time system. CoDIT 2022: 785-790
2018
[c26]
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  - conf/amcc/HaiekAHH18
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Badreddine El Haiek, Hicham El Aiss, Abdelaziz Hmamed, Ahmed El Hajjaji:
Robust observer design of one-sided Lipschitz nonlinear systems. ACC 2018: 5250-5255
[c23]
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  - conf/icmcs2/RachidCHTH18
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Ismail Er Rachid, Redouane Chaibi, Badreddine El Haiek, El Houssaine Tissir, Abdelaziz Hmamed:
Robust Observer-Based Controller Design for Uncertain Discrete-time Systems in Finite Frequency Domain. ICMCS 2018: 1-6
2017
[j29]
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Badreddine El Haiek, Abdelaziz Hmamed, Ahmed El Hajjaji, El Houssaine Tissir:
Improved results on observer-based control for discrete-time fuzzy systems. Int. J. Syst. Sci. 48(12): 2544-2553 (2017)
[c18]
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Ismail Er Rachid, Abdelaziz Hmamed, Badreddine El Haiek:
Stability of 2-D continuous systems in roesser model based on KYP lemma. SDD 2017: 554-559
[c16]
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Badreddine El Haiek, Abdelaziz Hmamed, Ismail Er Rachid, Mohammed Alfidi:
A robust observer-based controller design for uncertain discrete-time systems. SDD 2017: 586-590
2016
[c12]
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Abdelaziz Hmamed, Badreddine El Haiek, Mohammed Alfidi, Fernando Tadeo:
Improved results on observer-based control for uncertain continuous-time systems. ICSC 2016: 146-150
[c9]
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  - conf/icsc2/KririmHH16
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Said Kririm, Badreddine El Haiek, Abdelaziz Hmamed:
Reduced-order H∞ filter design method for uncertain differential linear repetitive processes. ICSC 2016: 319-325

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