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| 1 | Periodic solutions, global attractivity and oscillation of impulsive delay host-macroparasite model显示文摘 | SAKER S H ALZABUT J O | 2007 | Math Comput Modelling2007，45，： | 1 |
| 2 | Existence and globalattractivity of impulsive delay logarithmic model ofpopulation dynamics 显示文摘 | Alzabut J O Abdeljawad T | 2008 | Appl Comput Math2008，198，3： | 1 |
| 3 | Positive al-most periodic solutions {or a delay Logarithmic pop-ulation model 显示文摘 | Alzabut J O* Stamov G T Sermutlu E | 2011 | Math Comput Model2011，53，1： | 1 |
| 4 | On the oscillatory behavior for a certain class of third order nonlinear delay difference equations显示文摘 | Saker S H Alzabut J O Mukheimer A | | 0，，： | 1 |
| 5 | Almost periodic solutions for an impulsive delay model of price fluctuations in commodity markets显示文摘 | STAMOV G T ALZABUT J O ATANASOV P D | 2011 | Nonlinear Analysis:Real World Applications2011，12，6： | 1 |
| 6 | Almost periodic solutions for an impulsive delay Nicholson's blowflies model显示文摘 | ALZABUT J O | 2010 | J Comput Appl Math2010，234，1： | 1 |
| 7 | Positive almost periodic solutions for a delay logarithmic population model显示文摘 | ALZABUT J O STAMOV G T SERMUTLU E | 2011 | Mathematical and Computer Modelling2011，53，： | 1 |
| 8 | Existence of periodic solutions,global attractivity and oscillation of impulsive delay population model显示文摘 | SAKER S H ALZABUT J O | 2007 | Nonlinear Analysis :Real World Applications2007，8，4： | 1 |
| 9 | Existence of periodic solutions, global attractivity and oscillation of impul- sive delay population model显示文摘 | SAKER S H ALZABUT J O | 2007 | Nonlinear Analysis: Real World Applications2007，8，： | 1 |
| 10 | On existence of a globally attractive periodic solution of impulsive delay logarithmic population model显示文摘 | ALZABUT J O ABDELJAWAD T | 2008 | Applied Mathemat- ics and Computation2008，198，1： | 1 |
| 11 | Almost pe- riodic solutions for an impulsive delay model of price fluctuations in commodity market显示文摘 | Stamov G T Alzabut J O Atanasov P | 2011 | Nonlinear Analysis: Real World Applications2011，12，6： | 1 |
| 12 | Almost periodic solutions for an impulsive delay model of price fluctuations in commodity markets 显示文摘 | Stamov G T Alzabut J O Atanasov P | 2011 | Nonlinear Analysis: Real World Sz Applications2011，12，6： | 1 |
| 13 | Almost periodic solutions for an impulsive delay Nicholson blowflies model显示文摘 | Jehad O Alzabut | 2010 | Mathematics and Computation2010，234，： | 1 |
| 14 | Existence of periodic solutions global attractivity andoscillation of impulsive delay population model 显示文摘 | SAKER S H ALZABUT J O | 2007 | Nonlinear Anal2007，8，： | 1 |
| 15 | Positive almost periodic solutions for a delay logarithmic population model显示文摘 | Alzabut J O Stamov G T Sermutlu E | | 0，，： | 1 |
| 16 | Modeling and stability analysis of the spread of novel coronavirus disease COVTD-19显示文摘Towards the end of 2019,the world witnessed the outbreak of Severe Acute Respiratory Syndrome Coronavirus-2(COVID-19),a new strain of coronavirus that was unidentified in humans previously.In this paper,a new fractional-order Susceptible-Exposed-Infected-Hospitalized-Recovered(SEIHR)model is formulated for COVID-19,where the population is infected due to human transmission.The fractional-order discrete version of the model is obtained by the process of discretization and the basic reproductive number is calculated with the next-generation matrix approach.All equilibrium points related to the disease transmission model are then computed.Further,sufficient conditions to investigate all possible equilibria of the model are established in terms of the basic reproduction number(local stability)and are supported with time series,phase portraits and bifurcation diagrams.Finally,numerical simulations are provided to demonstrate the theoretical findings. | A.George Maria Selvam Jehad Alzabut D.Abraham Vianny Mary Jacintha Fatma Bozkurt Yousef | 2021 | International Journal of Biomathematics2021，14，5： | 0 |
| 17 | O(t^(-β))-SYNCHRONIZATION AND ASYMPTOTIC SYNCHRONIZATION OF DELAYED FRACTIONAL ORDER NEURAL NETWORKS显示文摘This article explores the O(t^(-β))synchronization and asymptotic synchronization for fractional order BAM neural networks(FBAMNNs)with discrete delays,distributed delays and non-identical perturbations.By designing a state feedback control law and a new kind of fractional order Lyapunov functional,a new set of algebraic sufficient conditions are derived to guarantee the O(t^(-β))Synchronization and asymptotic synchronization of the considered FBAMNNs model;this can easily be evaluated without using a MATLAB LMI control toolbox.Finally,two numerical examples,along with the simulation results,illustrate the correctness and viability of the exhibited synchronization results. | Anbalagan PRATAP Ramachandran RAJA 曹进德 黄创霞 Jehad ALZABUT Ovidiu BAGDASAR | 2022 | Acta Mathematica Scientia2022，42，4： | 0 |
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