مناقشة مذكرات ماستر المتأخرة (للطالبة:ناهد هزيل)

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  المنشورات Publications Internationales Exceptionnelles, A,B (selon les bases de données Internationales WOS,Scopus(1 par ligne en donnant obligatoirement le lien vers la revue /’URL) 1 R. Aouafi, A. Zaidi, S.Kouachi. et al. A remark on “Dynamical behavior of a fractional three-species food chain model” [Nonlinear Dynamics, 95, February 2019]. Nonlinear Dyn 111, 13641–13651 (2023). https://link.springer.com2 2 Dhuli, Sateeshkrishna, S. Kouachi, Anamika Chhabra, and Yatindra Nath Singh. “Network Robustness Analysis for IoT Networks using Regular Graphs.” IEEE Internet of Things Journal 9(11) (2022) https://ieeexplore.ieee.org/document/9552244. 3 E. M. Takyi, K. A. Fordjour,  S. Kouachi and R. D. Parshad, A remark on “Global dynamics of a tritrophic food chain model subject to the Allee effects in the prey population with sexually reproductive generalized-type top predator” [Comp and math Methods. 2019, E1079, pp 1-23] Computational and Mathematical Methods, 15 March 2021. https://onlinelibrary.wiley.com/doi/abs/10.1002/cmm4.1159 4 K. P. Das and S. Kouachi, Effect of boundary conditions in controlling chaos in a tri-trophic food chain with density dependent mortality in inter-mediate predator, , Vol. 28, No. 1, pp. 1-27, Cambridge, UK; Florida, USA, (2021) https://openurl.ebsco.com/EPDB%3Agcd%3A2%3A14343922/detailv2?sid=ebsco%3Aplink%3Ascholar&id=ebsco%3Agcd%3A149262114&crl=c. 5 Kundu, S., Kumari, N., Kouachi, S. Kundu P.,  Stability and bifurcation analysis of a heroin model with diffusion, delay and nonlinear incidence rate. Model. Earth Syst. Environ. 8, 1351–1362 (2022) https://doi.org/10.1007/s40808-021-01164-x 6 S. Kouachi, SateeshkrishnaDhuli and Y. N. Singh, Convergence Rate Analysis of Periodic Gossip Algorithms for One-Dimensional Lattice WSNs, IEEE Vol. 20, Issue: 21 ( November1, 2020).https://ieeexplore.ieee.org/abstract/document/9121302 7 R. D. Parshad, E. M. Takyi and S. Kouachi, A remark on “Study of a Leslie-Gower predator-prey model with prey defense and mutual interference of predators” [Chaos, Solitons & Fractals 120 (2019) 1–16], Chaos, Solitons and Fractals 123 (2019) 201–205. A remark on “Study of a Leslie-Gower predator-prey model with prey defense and mutual interference of predators” [Chaos, Solitons & Fractals 120 (2019) 1–16] – ScienceDirect 8 R. D. Parshad, S. Kouachiand Jingjing Lyu,Global Dynamics of a PDE Model for Eradication of Invasive Species,International Journal of Innovative Science and Research Technology Volume 4, Issue 4 , April – 2019.IJISRT19AP407a.pdf 9 Yan He, Kevin Wright,  S. Kouachi and Chih-Chun Chien, Topology, edge states, and zero-energy states of ultracold atoms in one-dimensional optical superlattices with alternating on-site potentials or hopping coefficients, Physical Review A 97, 023618 (2018). Cited 5 times.https://journals.aps.org/pra/abstract/10.1103/PhysRevA.97.023618 10 Chih-Chun Chien, S. Kouachi, K. A. Velizhanin, Y. Dubi, and M. Zwolak, Thermal transport in dimerized harmonic lattices: Exact solution, crossover behavior, and extended reservoirs, Phys. Rev. E 95, 012137 – Published 23 January (2017). https://journals.aps.org/pre/abstract/10.1103/PhysRevE.95.012137 11 R. D. Parshad, E. Quansah, M. A. Beauregard and S. Kouachi, On ‘‘small’’ data blow-up in a three species food chain model, Computers and Mathematics with Applications 73 pp. 576-587(2017). Cited 6A times.https://www.sciencedirect.com/science/article/pii/S0898122116306897 12 R. D. Parshad, S. Kouachi, N. Kumari and H. Ait Abderrahmane, Global Existence and Long Time Dynamics of a Four Compartment Brusselator Type, Dynamics of Continuous, Discrete and Impulsive Systems, Series A: Mathematical Analysis 24, 79-120 (2017).Global Existence and Long Time Dynamics of a Four Compartment Brusselator Type 13 R. D. Parshad, S. Kouachi and N. Kumari ,A comment on ‘‘Mathematical study of a Leslie-Gower typetritrophic population model in a polluted environment’’[Modeling in Earth Systems and Environment 2 (2016) 1–11] Model. EarthSyst. Environ. (2016). https://link.springer.com/article/10.1007/s40808-016-0158-y 14 S. Kouachi, Explicit Eigenvalues of some perturbed heptadiagonal Matrices via recurrent sequences, Lobachevskii Journal of Mathematics, Vol. 36, issue 1, pp 28-37(2015). 15 Carlos M. da Fonseca, S. Kouachi, Dan A. Mazilu and Irina Mazilu, A Multi-Temperature Kinetic Ising Model and the Eigenvalues of Some Perturbed Jacobi Matrices, Applied Mathematics and Computation 259 (2015) 205–211 16 R. D. Parshad, N. Kumari and S. Kouachi,A remark on “Study of a Leslie-Gower-type tritrophic population model” [Chaos, Solitons & Fractals 14 (2002) 1275–1293], Chaos, Solitons and Fractals 71 (2015) 22–28. 17 S. Kouachi, Global Existence and Boundedness of Solutions for the General Activator-Inhibitor Model, Matematicki Vesnik, Vol. 66, issue3, pp. 274-282 (2014). 18 R. D. Parshad, S. Kouachi and J.  B. Gutierrez, Global existence and asymptotic behavior of a model for biological control of invasive species via supermale introduction, Communications in Mathematical Sciences, Vol. 11, No. 4, pp. 951–972 (2013) 19 S. Kouachi, Global existence for coupled reaction diffusion systems modeling some reversible chemical reactions, Dynamics of Partial Differential Equations, Volume 8, Number 2 (June 2011), p. 79-88. 20 S. Kouachi, Global existence for reaction diffusion systems without nonlinearities growth condition, Mathematical Methods in the Applied Sciences, volume 34, issue 7(2010), pp. 798-802. 21 S. Kouachi and B. Rebaï, Invariant Regions and the Global Existence for Reaction Diffusion Systems with a Tridiagonal Matrix of Diffusion Coefficients, Memoirs on Differential Equations and Mathematical Physics, Volume 51 (2010), 93-108. 22 S. Kouachi, Eigenvalues and Eigenvectors of Some Tridiagonal Matrices with non constant diagonal entries, Appl. Math. (Warsaw) 35 (2008), 107-120. 23 S. Abdelmalek and S. Kouachi, A Simple Proof of Sylvester’s (Determinants) Identity,Applied Mathematical Sciences, Vol. 2, 2008, no. 32, 1571 – 1580. 24 S. Abdelmalek and S. Kouachi, Proof of Existence of Global Solutions for m-Components Reaction Diffusion Systems with Mixed Boundary Conditions via the Lyapunov Functional Method, J. Phys. A: Math. Theory. 40(2007) 12335-12350. 25 S. Kouachi, Eigenvalues and Eigenvectors of Tridiagonal matrices, Electronic Journal of linear Algebra, Vol 15 (April 2006) pp. 115-133. 26 S. Kouachi, Invariant regions and global existence of solutions for reaction diffusion systems with a full matrix of diffusion coefficients and no homogeneous boundary conditions, Georgian mathematical journal Vol 11(2004), Number 2, pp 349-359 27 S. Kouachi, Global existence of solutions in invariant regions for reaction diffusion systems with a balance law and a full matrix of diffusion coefficients, E. J. Qual. Theory Diff. Equ., No. 4. (2003), 1-10. 28 S. Kouachi, Existence of global solutions to reaction diffusion systems with no homogeneous boundary conditions via a Lyapunov functional. Electron. J. Diff. Eqns Vol. 2002(2002), No. 88, pp. 1-13. 29 S. Kouachi, Global existence of solutions for reaction diffusion systems with a full matrix of diffusion coefficients and no homogeneous boundary conditions.  E. J. Qual. Theory Diff. Equ. No.2 (2002), 1-10. 30 S. Kouachi, Uniform boundedness and global existence of solutions for reaction diffusion systems with a balance law and a full...اقرأ أكثر