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A novel mathematical model for the early detection of Dengue Fever using SIR Infectious Disease Epidemiological Compartments, ordinary differential equations, and statistical computing

机译：使用SIR传染病流行病学隔间，常微分方程和统计计算的垂直发烧早期检测的新的数学模型

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Tarun K. Martheswaran;
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年度 2020
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3. Investigations of a compartmental model for leucine kinetics using non-linear mixed effects models with ordinary and stochastic differential equations [J] . Berglund M., Sunn?ker M., Adiels M., Mathematical medicine and Biology: a journal of the IMA . 2012,第4期

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5. Applications of Nonlinear Systems of Ordinary Differential Equations and Volterra Integral Equations to Infectious Disease Epidemiology. [D] . Morale Butler, Emmanuel J. 2014

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6. Mathematical modeling based on ordinary differential equations: A promising approach to vaccinology [O] . Carla Rezende Barbosa Bonin, Guilherme Cortes Fernandes, Rodrigo Weber dos Santos, 2017

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8. OSIRIS: A Runge Kutta Solver of Systems of Ordinary Differential Equations [R] . Collin, M. , Schett, A. 1983

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A novel mathematical model for the early detection of Dengue Fever using SIR Infectious Disease Epidemiological Compartments, ordinary differential equations, and statistical computing

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