Applicability of time fractional derivative models for simulating the dynamics and mitigation scenarios of COVID-19

机译：时间分数导数模型在模拟COVID-19的动力学和缓解方案中的适用性

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期刊名称 Elsevier Public Health Emergency Collection
作者
Yong Zhang; Xiangnan Yu; HongGuang Sun; Geoffrey R. Tick; Wei Wei; Bin Jin;
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作者单位

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年(卷),期 -1(138),-1
年度 -1
页码 -1
总页数 13
原文格式 PDF
正文语种
中图分类心血管疾病;
关键词
Fractional calculus; Biology; COVID-19; SEIR; Fractional derivative equation;

机译：分数阶微积分生物学COVID-19 SEIR分数阶微分方程;

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1. Applicability of time fractional derivative models for simulating the dynamics and mitigation scenarios of COVID-19 [J] . Zhang Yong, Yu Xiangnan, Sun HongGuang, Chaos, Solitons and Fractals: Applications in Science and Engineering: An Interdisciplinary Journal of Nonlinear Science . 2020,第1期

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2. Modeling COVID-19 spreading dynamics and unemployment rate evolution in rural and urban counties of Alabama and New York using fractional derivative models [J] . Xiangnan Yu, Yong Zhang, HongGuang Sun Results in Physics . 2021,第a期

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3. The dynamics of COVID-19 in the UAE based on fractional derivative modeling using Riesz wavelets simulation [J] . Mohammad Mutaz, Trounev Alexander, Cattani Carlo Advances in Difference Equations . 2021,第a期

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4. APPLICATION OF FRACTIONAL DERIVATIVES FOR SIMULATING DIFFUSION INTO POROUS MATRIX IN MATHEMATICAL MODELING OF THE CONTAMINANT TRANSPORT IN A CONFINED FRACTURED POROUS AQUIFER [C] . Sergei Fomin, Vladimir Chugunov, Toshiyuki Hashida, ASME International Mechanical Engineering Congress and Exposition . 2007

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Applicability of time fractional derivative models for simulating the dynamics and mitigation scenarios of COVID-19

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