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Issam Bendib
Observed name:
I. Bendib
Institution:
University Frères Mentouri Constantine 1
Observed institution:
University Frères Mentouri Constantine 1
ORCID:
0009-0006-4517-4399
Observed ORCID:
0009-0006-4517-4399
OpenAlex ID:
A5095764577
Finite-time dynamics of the fractional-order epidemic model: Stability, synchronization, and simulations
2024
·
Iqbal M. Batiha
, Osama Ogilat
, et al.
·
Chaos Solitons & Fractals X
·
49
On stability of a reaction diffusion system described by difference equations
2024
·
Othman Abdullah Almatroud
, Issam Bendib
, et al.
·
The Journal of Difference Equations and Applications
·
46
Fractional-Order Degn–Harrison Reaction–Diffusion Model: Finite-Time Dynamics of Stability and Synchronization
2024
·
Ma’mon Abu Hammad
, Issam Bendib
, et al.
·
Computation
·
31
A New Investigation on Dynamics of the Fractional Lengyel-Epstein Model: Finite Time Stability and Finite Time Synchronization
2024
·
Hani Mahmoud Almimi
, Ma’mon Abu Hammad
, et al.
·
Computation
·
24
PDF
On finite-time stability of some COVID-19 models using fractional discrete calculus
2025
·
Shaher Momani
, Iqbal M. Batiha
, et al.
·
Computer Methods and Programs in Biomedicine Update
·
19
Finite-time control of the discrete Sel’kov–Schnakenberg model: Synchronization and simulations
2025
·
Hussein Al-Taani
, Ma’mon Abu Hammad
, et al.
·
AIP Advances
·
16
Dynamics of the Gierer–Meinhardt reaction–diffusion system: Insights into finite-time stability and control strategies
2025
·
Ahmad Qazza
, Issam Bendib
, et al.
·
Partial Differential Equations in Applied Mathematics
·
13
Mittag–Leffler synchronization of fractional‐order reaction–diffusion systems
2025
·
Issam Bendib
, Adel Ouannas
, et al.
·
Asian Journal of Control
·
12
The Discrete SIR Epidemic Reaction–Diffusion Model: Finite‐Time Stability and Numerical Simulations
2025
·
Issam Bendib
, Ma’mon Abu Hammad
, et al.
·
Computational and Mathematical Methods
·
12
PDF
Fractional-Order SEIR Model for COVID-19: Finite-Time Stability Analysis and Numerical Validation
2025
·
Iqbal Iqbal
, Iqbal M. Batiha
, et al.
·
International Journal of Neutrosophic Science
·
8
On General Fractional-Order Discrete-Time Reaction-Diffusion Systems: Finite Time Stability and Simulations
2025
·
Issam Bendib
, Iqbal Batiha
, et al.
·
International Journal of Robotics and Control Systems
·
6
Finite-time analysis of epidemic reaction-diffusion models: Stability, synchronization, and numerical insights
2025
·
Iqbal Batiha
, Nidal Anakira
, et al.
·
PLoS ONE
·
5
PDF
Examining finite-time behaviors in the fractional Gray–Scott model: Stability, synchronization, and simulation analysis
2025
·
Shaher Momani
, Iqbal M. Batiha
, et al.
·
International Journal of Cognitive Computing in Engineering
·
5
Finite time Stability and Synchronization of the Glycolysis Reaction-Diffusion model
2025
·
Raed Hatamleh
, Issam Bendib
, et al.
·
International Journal of Neutrosophic Science
·
4
Stability and finite-time synchronization of discrete FitzHugh–Nagumo systems using Lyapunov theory
2025
·
Shaher Momani
, Iqbal M. Batiha
, et al.
·
Results in Applied Mathematics
·
2
Finite-time synchronization in a novel discrete fractional SIR Model for COVID-19
2025
·
Iqbal M. Bathiha
, Issam Bendib
, et al.
·
Boletim da Sociedade Paranaense de Matemática
·
2
PDF
Synchronization in Finite Time of Discrete Reaction-Diffusion Models
2025
·
Jamal Oudetallah
, Issam Bendib
, et al.
·
International Conference on Computational Intelligence Approaches and Applications (ICCIAA)
·
2
Finite-time synchronization of the discrete reaction-diffusion Fitzhugh–Nagumo model
2025
·
Iqbal H. Jebril
, Issam Bendib
, et al.
·
AIP conference proceedings
·
2
Finite-Time Stability in the Discrete Sel’kov-Schnakenberg Reaction-Diffusion Model: Analytical Analysis and Numerical Simulations
2025
·
Salam Alnabulsi
, Wael Mahmoud Mohammad Salameh
, et al.
·
International Journal of Neutrosophic Science
·
1
General introduction and overview of the book
2026
·
Omar Naifar
, Omar Kahouli
, et al.
·
Elsevier eBooks
Finite-time stability criteria for a discrete fractional-order SIR reaction–diffusion epidemic model
2026
·
Issam Bendib
, Adel Ouannas
·
Elsevier eBooks
Nonlocal pattern formation: a nabla fractional framework for discrete Gierer–Meinhardt dynamics
2026
·
Issam Bendib
, Adel Ouannas
·
Elsevier eBooks
Contributors
2026
·
Issam Bendib
, Abdellatif Ben Makhlouf
, et al.
·
Elsevier eBooks
PDF
Finite-Time Stability and Synchronization of a Discrete Glycolysis Reaction-Diffusion Model
2026
·
Shaher Momani
, Iqbal M. Batiha
, et al.
·
Differential Equations and Dynamical Systems
Stability analysis of a discrete-time fractional Gray-Scott system
2026
·
Issam Bendib
, Iqbal M. Batiha
, et al.
·
Communications in Mathematical Biology and Neuroscience
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Works count:
30
Citation count:
259
H-index:
9
I10-index:
9
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