EXPLICIT SOLUTIONS OF AN EPIDEMIOLOGICAL MODEL OF THE SIR TYPE

Francesco Calogero, Andrea Giansanti, Farrin Payandeh
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Abstract

A system of 4 nonlinearly-coupled Ordinary Differential Equations has been recently introduced to investigate the evolution of human respiratory virus epidemics. In this paper we prove that some explicit solutions of that system can be obtained by algebraic operations, provided the parameters of the model satisfy certain constraints.
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Sir型流行病学模型的显式解
最近引入了一个由4个非线性耦合常微分方程组成的系统来研究人类呼吸道病毒流行的演变。本文证明了在模型参数满足一定约束条件下,该系统的若干显式解可以通过代数运算得到。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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TAMING GENUS 0 (OR 1) COMPONENTS ON VARIABLES-SEPARATED EQUATIONS ON POWERFUL VALUES OF POLYNOMIALS OVER NUMBER FIELDS TRIANGULATIONS OF UNORIENTABLE SURFACES AN ANALYTIC PERSPECTIVE OF WEIL RECIPROCITY EXPLICIT SOLUTIONS OF AN EPIDEMIOLOGICAL MODEL OF THE SIR TYPE
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