[1]WORLD HEALTH ORGANIZATION. Press conferences on COVID-19 [EB/OL]. [2022-11-10]. https://covid19.who.int/.
[2]KAR T K, NANDI S K, JANA S, et al. Stability and bifurcation analysis of an epidemic model with the effect of media[J]. Chaos, Solitons & Fractals, 2019, 120: 188-199.
[3]LI Y, CUI J. The effect of constant and pulse vaccination on SIS epidemic models incorporating media coverage[J]. Communications in Nonlinear Science and Numerical Simulation, 2009, 14(5): 2353-2365.
[4]HUO H F, YANG P, XIANG H. Stability and bifurcation for an SEIS epidemic model with the impact of media[J]. Physica A: Statistical Mechanics and Its Applications, 2018, 490: 702-720.
[5]CHANG X, LIU M, JIN Z, et al. Studying on the impact of media coverage on the spread of COVID-19 in Hubei Province, China[J]. Mathematical Biosciences and Engineering, 2020, 17(4): 3147-3159.
[6]FENG L X, JING S L, HU S K, et al. Modelling the effects of media coverage and quarantine on the COVID-19 infections in the UK[J]. Mathematical Biosciences and Engineering, 2020, 17(4): 3618-3636.
[7]张钰倩,张太雷,侯雯珊,等.一类具有媒体效应和追踪隔离的SIQR时滞传染病模型[J].浙江大学学报(理学版), 2022, 49 (2):159-169.
ZHANG Y Q, ZHANG T L, HOU W S, et al. A delayed SIQR epidemic model with media effect and tracking quarantine[J]. Journal of Zhejiang University (Science Edition),2022, 49(2):159-169.
[8]LI T, XIAO Y. Complex dynamics of an epidemic model with saturated media coverage and recovery[J]. Nonlinear Dynamics, 2022, 107(3): 2995-3023.
[9]PODLUBNY I. Fractional differential equations[J]. Mathematics in Science and Engineering, 1999, 198: 1-340.
[10] SINGH J, KUMAR D, HAMMOUCH Z, et al. A fractional epidemiological model for computer viruses pertaining to a new fractional derivative[J]. Applied Mathematics and Computation, 2018, 316: 504-515.
[11] RAJAGOPAL K, HASANZADEH N, PARASTESH F, et al. A fractional-order model for the novel coronavirus (COVID-19) outbreak[J]. Nonlinear Dynamics, 2020, 101(1): 711-718.
[12] BOUDAOUI A, EL HADJ MOUSSA Y, HAMMOUCH Z, et al. A fractional-order model describing the dynamics of the novel coronavirus (COVID-19) with nonsingular kernel[J]. Chaos, Solitons & Fractals, 2021, 146: 110859.
[13] BALEANU D, ABADI M H, JAJARMI A, et al. A new comparative study on the general fractional model of COVID-19 with isolation and quarantine effects[J]. Alexandria Engineering Journal, 2022, 61(6): 4779-4791.
[14] SALMAN S M. Memory and media coverage effect on an HIV/AIDS epidemic model with treatment[J]. Journal of Computational and Applied Mathematics, 2021, 385: 113203.
[15] MAJI C. Impact of media coverage on a fractional-order SIR epidemic model[J]. International Journal of Modeling, Simulation, and Scientific Computing, 2022, 13(5): 2250037.
[16] KHALIL R, AL HORANI M, YOUSEF A, et al. A new definition of fractional derivative[J]. Journal of Computational and Applied Mathematics, 2014, 264: 65-70.
[17] HAMMOUCH Z, RASUL R R Q, OUAKKA A, et al. Mathematical analysis and numerical simulation of the Ebola epidemic disease in the sense of conformable derivative[J]. Chaos, Solitons & Fractals, 2022, 158: 112006.
[18] 王宇,冯育强.基于Conformable分数阶导数的COVID-19模型及其数值解[J].复杂系统与复杂性科学,2022,19(3):27-32.
WANG Y, FENG Y Q. COVID-19 model based on conformable fractional derivative and its numerical solution[J]. Complex Systems and Complexity Science, 2022,19(3):27-32.
[19] KHAN M A, GÓMEZ-AGUILAR F. Tuberculosis model with relapse via fractional conformable derivative with power law[J]. Mathematical Methods in the Applied Sciences, 2019, 42(18): 7113-7125.
[20] ABDELJAWAD T, AL-MDALLAL Q M, JARAD F. Fractional logistic models in the frame of fractional operators generated by conformable derivatives[J]. Chaos, Solitons & Fractals, 2019, 119: 94-101.
[21] QURESHI S. Effects of vaccination on measles dynamics under fractional conformable derivative with Liouville-Caputo operator[J]. The European Physical Journal Plus, 2020, 135(1): 63.
[22] JARAD F, UGˇURLU E, ABDELJAWAD T, et al. On a new class of fractional operators[J]. Advances in Difference Equations, 2017(1): 1-16.
[23] OTTAVIANO S, SENSI M, SOTTILE S. Global stability of SAIRS epidemic models[J]. Nonlinear Analysis: Real World Applications, 2022, 65: 103501.
[24] VAN DEN DRIESSCHE P, WATMOUGH J. Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission[J]. Mathematical Biosciences, 2002, 180(1/2): 29-48.
[25] KHAN M A, ATANGANA A. Mathematical modeling and analysis of COVID-19: a study of new variant Omicron[J]. Physica A: Statistical Mechanics and Its Applications, 2022, 599: 127452.
[26] MOHSEN A A, AL-HUSSEINY H F, ZHOU X, et al. Global stability of COVID-19 model involving the quarantine strategy and media coverage effects[J]. AIMS Public Health, 2020, 7(3): 587.
[27] BERHE H W, MAKINDE O D, THEURI D M. Parameter estimation and sensitivity analysis of dysentery diarrhea epidemic model[J]. Journal of Applied Mathematics, 2019(1): 8465747.
[28] PÈREZ J E S, GÓMEZ-AGUILAR J F, BALEANU D, et al. Chaotic attractors with fractional conformable derivatives in the Liouville-Caputo sense and its dynamical behaviors[J]. Entropy, 2018, 20(5): 384.
