Works matching AU AZIZ-ALAOUI, M. A.
Results: 46
Permanence and Extinction of a Diffusive Predator-Prey Model with Robin Boundary Conditions.
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- Acta Biotheoretica, 2018, v. 66, n. 4, p. 367, doi. 10.1007/s10441-018-9332-0
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Basin of Attraction of Solutions with Pattern Formation in Slow-Fast Reaction-Diffusion Systems.
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- Acta Biotheoretica, 2016, v. 64, n. 4, p. 311, doi. 10.1007/s10441-016-9294-z
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Feedback stabilization for prey predator general model with diffusion via multiplicative controls.
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- AIMS Mathematics, 2023, v. 8, n. 1, p. 2360, doi. 10.3934/math.2023122
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Synchronization for networks of coupled non-linear systems with external disturbances.
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- IMA Journal of Mathematical Control & Information, 2016, v. 33, n. 2, p. 191, doi. 10.1093/imamci/dnu038
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Dimension estimate of attractors for complex networks of reaction-diffusion systems applied to an ecological model.
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- Communications on Pure & Applied Analysis, 2021, v. 20, n. 2, p. 623, doi. 10.3934/cpaa.2020283
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Analysis of a spatio-temporal advection-diffusion model for human behaviors during a catastrophic event.
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- Mathematical Models & Methods in Applied Sciences, 2024, v. 34, n. 7, p. 1309, doi. 10.1142/S0218202524500234
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Prevalence-based modeling approach of schistosomiasis: global stability analysis and integrated control assessment.
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- Computational & Applied Mathematics, 2021, v. 40, n. 1, p. 1, doi. 10.1007/s40314-021-01414-9
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Spectra of generalized windmill networks: Analytical solutions and applications.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2020, v. 31, n. 11, p. N.PAG, doi. 10.1142/S0129183120501594
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Optimal networks for exact controllability.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2020, v. 31, n. 10, p. N.PAG, doi. 10.1142/S0129183120501442
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Dynamics Analysis and Optimality in Selective Harvesting Predator-Prey Model With Modified Leslie-Gower and Holling-Type II.
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- Nonautonomous Dynamical Systems, 2019, v. 6, n. 1, p. 1, doi. 10.1515/msds-2019-0001
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Synchronization in a Three Level Network of All-to-All Periodically Forced Hodgkin–Huxley Reaction–Diffusion Equations.
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- Mathematics (2227-7390), 2024, v. 12, n. 9, p. 1382, doi. 10.3390/math12091382
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Trends and Paradoxes of Competitive Evolution in the Predation Mechanism.
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- Mathematics (2227-7390), 2024, v. 12, n. 7, p. 1117, doi. 10.3390/math12071117
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Tutte Polynomials of Two Self-similar Network Models.
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- Journal of Statistical Physics, 2019, v. 174, n. 4, p. 893, doi. 10.1007/s10955-018-2204-9
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The Effect of non-Selective Harvesting in Predator-Prey Model with Modified Leslie-Gower and Holling Type II Schemes.
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- Interdisciplinary Journal of Discontinuity, Nonlinearity & Complexity, 2018, v. 7, n. 4, p. 413, doi. 10.5890/DNC.2018.12.006
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GLOBAL ATTRACTOR OF COMPLEX NETWORKS OF REACTION-DIFFUSION SYSTEMS OF FITZHUGH-NAGUMO TYPE.
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- Discrete & Continuous Dynamical Systems - Series B, 2018, v. 23, n. 9, p. 3787, doi. 10.3934/dcdsb.2018077
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A NETWORK MODEL FOR CONTROL OF DENGUE EPIDEMIC USING STERILE INSECT TECHNIQUE.
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- Mathematical Biosciences & Engineering, 2018, v. 15, n. 2, p. 441, doi. 10.3934/mbe.2018020
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OPTIMAL CONTROL OF CHIKUNGUNYA DISEASE: LARVAE REDUCTION, TREATMENT AND PREVENTION.
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- Mathematical Biosciences & Engineering, 2012, v. 9, n. 2, p. 369, doi. 10.3934/mbe.2012.9.369
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On the Modeling of the Three Types of Non-spiking Neurons of the Caenorhabditis elegans.
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- International Journal of Neural Systems, 2021, v. 31, n. 2, p. N.PAG, doi. 10.1142/S012906572050063X
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Editorial: Modeling brain function at the level of neurons and circuits via computational and data-driven approaches.
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- Frontiers in Computational Neuroscience, 2022, v. 16, p. 1, doi. 10.3389/fncom.2022.965735
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Non-Trivial Dynamics in the FizHugh–Rinzel Model and Non-Homogeneous Oscillatory-Excitable Reaction-Diffusions Systems.
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- Biology (2079-7737), 2023, v. 12, n. 7, p. 918, doi. 10.3390/biology12070918
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On a Coupled Time-Dependent SIR Models Fitting with New York and New-Jersey States COVID-19 Data.
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- Biology (2079-7737), 2020, v. 9, n. 6, p. 135, doi. 10.3390/biology9060135
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GLOBAL DYNAMICS ON A CIRCULAR DOMAIN OF A DIFFUSION PREDATOR-PREY MODEL WITH MODIFIED LESLIE-GOWER AND BEDDINGTON-DEANGELIS FUNCTIONAL TYPE.
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- Evolution Equations & Control Theory, 2015, v. 4, n. 2, p. 115, doi. 10.3934/eect.2015.4.115
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Knowledge diffusion in complex networks.
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- Concurrency & Computation: Practice & Experience, 2017, v. 29, n. 3, p. n/a, doi. 10.1002/cpe.3791
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PREDATOR–PREY DYNAMICS WITH SEASONAL WATER-LEVEL FLUCTUATIONS.
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- Journal of Biological Systems, 2018, v. 26, n. 4, p. 495, doi. 10.1142/S0218339018500225
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Emergent properties in a V1-inspired network of Hodgkin–Huxley neurons.
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- Mathematical Modelling of Natural Phenomena, 2024, v. 19, p. 1, doi. 10.1051/mmnp/2024001
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SIARD model and effect of lockdown on the dynamics of COVID-19 disease with non total immunity.
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- Mathematical Modelling of Natural Phenomena, 2021, v. 16, p. 1, doi. 10.1051/mmnp/2021025
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Large-time dynamics in complex networks of reaction–diffusion systems applied to a panic model.
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- IMA Journal of Applied Mathematics, 2019, v. 84, n. 5, p. 974, doi. 10.1093/imamat/hxz022
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Large time behaviour and synchronization of complex networks of reaction–diffusion systems of FitzHugh–Nagumo type.
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- IMA Journal of Applied Mathematics, 2019, v. 84, n. 2, p. 416, doi. 10.1093/imamat/hxy064
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Asymptotic Analysis of a New Piecewise-Linear Chaotic System.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2002, v. 12, n. 1, p. 147, doi. 10.1142/S0218127402004218
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Differential Equations with Multispiral Attractors.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 1999, v. 9, n. 6, p. 1009, doi. 10.1142/S0218127499000729
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Traveling pulses and its wave solution scheme in a diffusively coupled 2D Hindmarsh-Rose excitable systems.
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- Nonlinear Dynamics, 2023, v. 111, n. 7, p. 6745, doi. 10.1007/s11071-022-08168-x
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Local Nash Equilibrium in Social Networks.
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- Scientific Reports, 2014, p. 1, doi. 10.1038/srep06224
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Turing Bifurcation Induced by Cross-Diffusion and Amplitude Equation in Oncolytic Therapeutic Model: Viruses as Anti-Tumor Means.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2023, v. 33, n. 5, p. 1, doi. 10.1142/S0218127423500621
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Hopf Bifurcation in Oncolytic Therapeutic Modeling: Viruses as Anti-Tumor Means with Viral Lytic Cycle.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2022, v. 32, n. 11, p. 1, doi. 10.1142/S0218127422501711
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Oscillations Induced by Quiescent Adult Female in a Reaction–Diffusion Model of Wild Aedes Aegypti Mosquitoes.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2019, v. 29, n. 13, p. N.PAG, doi. 10.1142/S021812741950189X
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Turing Instability and Hopf Bifurcation in a Modified Leslie–Gower Predator–Prey Model with Cross-Diffusion.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2018, v. 28, n. 7, p. N.PAG, doi. 10.1142/S021812741850089X
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Chaos in Fractional Order Cubic Chua System and Synchronization.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2017, v. 27, n. 10, p. 1, doi. 10.1142/S0218127417501619
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Mathematical Modeling of Human Behaviors During Catastrophic Events: Stability and Bifurcations.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2016, v. 26, n. 10, p. -1, doi. 10.1142/S0218127416300251
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Bifurcation and Stability in a Delayed Predator-Prey Model with Mixed Functional Responses.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2015, v. 25, n. 7, p. -1, doi. 10.1142/S0218127415400143
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Instability and Pattern Formation in Three-Species Food Chain Model via Holling Type II Functional Response on a Circular Domain.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2015, v. 25, n. 6, p. -1, doi. 10.1142/S0218127415500923
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Bifurcation Analysis and Optimal Harvesting of a Delayed Predator-Prey Model.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2015, v. 25, n. 1, p. -1, doi. 10.1142/S0218127415500121
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INTRODUCTION.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2012, v. 22, n. 2, p. 1202001-1, doi. 10.1142/S0218127412020014
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MODELING THE DYNAMICS OF COMPLEX INTERACTION SYSTEMS:: FROM MORPHOGENESIS TO CONTROL.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2012, v. 22, n. 2, p. 1250025-1, doi. 10.1142/S0218127412500253
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SYNCHRONIZATION OF CHAOTIC FRACTIONAL-ORDER SYSTEMS VIA LINEAR CONTROL.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2010, v. 20, n. 1, p. 81, doi. 10.1142/S0218127410025429
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STABILITY OF THE CONTROLLED SYNCHRONIZATION MANIFOLD IN A RING OF MUTUALLY COUPLED CHAOTIC SYSTEMS.
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- International Journal of Bifurcation & Chaos in Applied Sciences & Engineering, 2008, v. 18, n. 8, p. 2397, doi. 10.1142/S0218127408021774
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Modeling, Stability, Synchronization, and Chaos and Their Applications to Complex Systems.
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- Abstract & Applied Analysis, 2014, p. 1, doi. 10.1155/2014/953813
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