A report on COVID-19 epidemic in Pakistan using SEIR fractional model
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K. Nisar | I. Khan | F. Ali | Zubair Ahmad | Muhammad Arif
[1] Ndolane Sene,et al. SIR epidemic model with Mittag–Leffler fractional derivative , 2020 .
[2] Mutaz Mohammad,et al. On the dynamical modeling of COVID-19 involving Atangana–Baleanu fractional derivative and based on Daubechies framelet simulations , 2020, Chaos, Solitons & Fractals.
[3] R. Verma,et al. A numerical simulation of fractional order mathematical modeling of COVID-19 disease in case of Wuhan China , 2020, Chaos, Solitons & Fractals.
[4] Zizhen Zhang. A novel covid-19 mathematical model with fractional derivatives: Singular and nonsingular kernels , 2020, Chaos, Solitons & Fractals.
[5] Yolanda Guerrero Sánchez,et al. DESIGN OF A NONLINEAR SITR FRACTAL MODEL BASED ON THE DYNAMICS OF A NOVEL CORONAVIRUS (COVID-19) , 2020 .
[6] Karthikeyan Rajagopal,et al. A fractional-order model for the novel coronavirus (COVID-19) outbreak , 2020, Nonlinear Dynamics.
[7] D. Baleanu,et al. A fractional differential equation model for the COVID-19 transmission by using the Caputo–Fabrizio derivative , 2020, Advances in difference equations.
[8] M. Higazy,et al. Novel fractional order SIDARTHE mathematical model of COVID-19 pandemic , 2020, Chaos, Solitons & Fractals.
[9] A. Atangana,et al. Mathematical model of COVID-19 spread in Turkey and South Africa: theory, methods, and applications , 2020, Advances in Difference Equations.
[10] D. G. Prakasha,et al. Novel Dynamic Structures of 2019-nCoV with Nonlocal Operator via Powerful Computational Technique , 2020, Biology.
[11] Yongguang Yu,et al. A fractional-order SEIHDR model for COVID-19 with inter-city networked coupling effects , 2020, Nonlinear Dynamics.
[12] K. Nisar,et al. A mathematical model of COVID-19 using fractional derivative: outbreak in India with dynamics of transmission and control , 2020, Advances in difference equations.
[13] Kottakkaran Sooppy Nisar,et al. A Time Fractional Model With Non-Singular Kernal the Generalized Couette Flow of Couple Stress Nanofluid , 2020, IEEE Access.
[14] S. Qureshi,et al. Fractional modeling for a chemical kinetic reaction in a batch reactor via nonlocal operator with power law kernel , 2020 .
[15] Silvio A Ñamendys-Silva,et al. Respiratory support for patients with COVID-19 infection , 2020, The Lancet Respiratory Medicine.
[16] Yan Zhao,et al. Clinical Characteristics of 138 Hospitalized Patients With 2019 Novel Coronavirus-Infected Pneumonia in Wuhan, China. , 2020, JAMA.
[17] S. Qureshi,et al. Monotonically decreasing behavior of measles epidemic well captured by Atangana–Baleanu–Caputo fractional operator under real measles data of Pakistan , 2020 .
[18] F. Evirgen,et al. System Analysis of HIV Infection Model with CD4+T under Non-Singular Kernel Derivative , 2020 .
[19] S. Qureshi,et al. Classical and contemporary fractional operators for modeling diarrhea transmission dynamics under real statistical data , 2019 .
[20] Abdon Atangana,et al. Mathematical analysis of dengue fever outbreak by novel fractional operators with field data , 2019, Physica A: Statistical Mechanics and its Applications.
[21] Kottakkaran Sooppy Nisar,et al. Fractional Model of Couple Stress Fluid for Generalized Couette Flow: A Comparative Analysis of Atangana–Baleanu and Caputo–Fabrizio Fractional Derivatives , 2019, IEEE Access.
[22] H. M. Baskonus,et al. Analysis of the dynamics of hepatitis E virus using the Atangana-Baleanu fractional derivative , 2019, The European Physical Journal Plus.
[23] Sania Qureshi,et al. Modeling chickenpox disease with fractional derivatives: From caputo to atangana-baleanu , 2019, Chaos, Solitons & Fractals.
[24] E. Bas,et al. Novel Fractional Models Compatible with Real World Problems , 2019, Fractal and Fractional.
[25] E. Bas,et al. Fractional models with singular and non-singular kernels for energy efficient buildings. , 2019, Chaos.
[26] D. Baleanu,et al. Optimal control for a fractional tuberculosis infection model including the impact of diabetes and resistant strains , 2019, Journal of advanced research.
[27] E. Bas,et al. Real world applications of fractional models by Atangana–Baleanu fractional derivative , 2018, Chaos, Solitons & Fractals.
[28] Ilknur Koca,et al. Analysis of rubella disease model with non-local and non-singular fractional derivatives , 2017 .
[29] Ilyas Khan,et al. On the applications of nanofluids to enhance the performance of solar collectors: A comparative analysis of Atangana-Baleanu and Caputo-Fabrizio fractional models , 2017 .
[30] Abdon Atangana,et al. Electrical circuits RC, LC, and RL described by Atangana–Baleanu fractional derivatives , 2017, Int. J. Circuit Theory Appl..
[31] A. Atangana,et al. New numerical approximation of fractional derivative with non-local and non-singular kernel: Application to chaotic models , 2017 .
[32] Emile Franc Doungmo Goufo,et al. Chaotic processes using the two-parameter derivative with non-singular and non-local kernel: Basic theory and applications , 2016 .
[33] A. Atangana,et al. New Fractional Derivatives with Nonlocal and Non-Singular Kernel: Theory and Application to Heat Transfer Model , 2016, 1602.03408.
[34] Abdon Atangana,et al. On the new fractional derivative and application to nonlinear Fisher's reaction-diffusion equation , 2016, Appl. Math. Comput..
[35] Emile Franc Doungmo Goufo,et al. Chaotic processes using the two-parameter derivative with non-singular and non-local kernel: Basic theory and applications. , 2016, Chaos.
[36] Claudio N. Cavasotto,et al. Theory, Methods, and Applications , 2015 .
[37] Peter Daszak,et al. Emerging infectious diseases of plants: pathogen pollution, climate change and agrotechnology drivers. , 2004, Trends in ecology & evolution.
[38] J. Watmough,et al. Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission. , 2002, Mathematical biosciences.
[39] C. Dolea,et al. World Health Organization , 1949, International Organization.