O
Ouslimani Achour
Researcher at École nationale supérieure de l'électronique et de ses applications
Publications - 4
Citations - 8
Ouslimani Achour is an academic researcher from École nationale supérieure de l'électronique et de ses applications. The author has contributed to research in topics: Differential gain & Bandwidth (signal processing). The author has an hindex of 1, co-authored 2 publications receiving 3 citations.
Papers
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Proceedings ArticleDOI
Over 70-GHz 4.9-V ppdiff InP linear driver for next generation coherent optical communications
Hersent Romain,Ouslimani Achour,Dupuy Jean-Yves,Konczykowska Agnieszka,Jorge Filipe,Blache Fabrice,Riet Muriel,Nodjiadjim Virginie,Mismer Colin,Kasbari Abed-Elhak +9 more
TL;DR: In this paper, the authors presented a 86.8-GHz bandwidth 4.9-V ppdiff linear electro-optical (E/O) modulator driver fabricated in III-V Lab's 0.7µm InP DHBT technology.
Proceedings ArticleDOI
Design of a novel Equalizer-Driver with 3.7 V pp diff linear output swing and 16 dB of peaking gain at 55 GHz for 64 GBd PAM-4 optical communication transmitters
TL;DR: A novel Equalizer-Driver that combines equalizing and driving functionalities in a single function aimed at increasing the bandwidth and energy efficiency of electro-optical (E/O) transmitters is introduced.
Proceedings ArticleDOI
Analysis of a Novel 4D Chaotic Oscillator for Communication Systems Up to 6 GHz
Kameche Samir,Ouslimani Achour +1 more
TL;DR: In this paper , a four-dimensional chaotic oscillator used in secure communications can oscillate up to 6 GHz, employing a bipolar transistor BFG410W with a threshold frequency of 22 GHz, this new chaotic system combines two versions of the chaotic Colpitts oscillator.
Journal ArticleDOI
The dynamics analysis of the two-stage chaotic Colpitts oscillator for secure communication systems
Kameche Samir,Ouslimani Achour +1 more
TL;DR: In this article , the authors presented a novel study of the two-stage chaotic Colpitts oscillator which is intended to secure communication systems, and the results showed that this model goes through many different behaviors to reach the chaotic one (doubling of periods), which is obtained in the case where the value of g is greater than 1.5.