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Advances in Difference Equations|December 8, 2020
A fractional order approach to modeling and simulations of the novel COVID-19Isaac Owusu-Mensah, Lanre Akinyemi, Bismark Oduro, et al.Advances in Difference Equations|November 30, 2020
Dynamical analysis of a stochastic rumor-spreading model with Holling II functional response function and time delayLiang'an Huo, Xiaomin ChenAdvances in Difference Equations|March 24, 2021
Analysis of Atangana-Baleanu fractional-order SEAIR epidemic model with optimal controlChernet Tuge Deressa, Gemechis File DuressaAdvances in Difference Equations|January 26, 2021
Modeling and forecasting the spread of COVID-19 with stochastic and deterministic approaches: Africa and EuropeAbdon Atangana, Seda İğret ArazAdvances in Difference Equations|November 8, 2021
Discrete epidemic models with two time scalesRafael Bravo de la Parra, Luis Sanz-LorenzoAdvances in Difference Equations|March 8, 2021
Measles dynamics on network models with optimal control strategiesYuyi Xue, Xiaoe Ruan, Yanni XiaoAdvances in Difference Equations|March 2, 2021
Higher order solitary solutions to the meta-model of diffusively coupled Lotka-Volterra systemsInga Timofejeva, Tadas Telksnys, Zenonas Navickas, et al.Advances in Difference Equations|August 9, 2021
On periodic solutions of a discrete Nicholson's dual system with density-dependent mortality and harvesting termsRajendiran Eswari, Jehad Alzabut, Mohammad Esmael Samei, et al.Advances in Difference Equations|June 24, 2020
A fractional differential equation model for the COVID-19 transmission by using the Caputo-Fabrizio derivativeDumitru Baleanu, Hakimeh Mohammadi, Shahram RezapourAdvances in Difference Equations|June 21, 2021
A numerical and analytical study of SE(Is)(Ih)AR epidemic fractional order COVID-19 modelHasib Khan, Razia Begum, Thabet Abdeljawad, et al.Pageof 12