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作 者:ZHU Min LI Jun-ping ZHU Yong-xiang 朱敏;李俊平;朱永祥(School of Mathematics and Statistics,Central South University;College of Electrical and Information Engineering,Hunan University of Technology;College of Traffic Engineering,Hunan University of Technology)
机构地区:[1]School of Mathematics and Statistics, Central South University, Changsha 410085, China [2]College of Electrical and Information Engineering, Hunan University of Technology, Zhuzhou 412007, China [3]College of Traffic Engineering, Hunan University of Technology, Zhuzhou 412007, China
出 处:《Journal of Donghua University(English Edition)》2016年第6期843-850,共8页东华大学学报(英文版)
基 金:Natural Science Foundation of Hunan University of Technology,China(No.2012HZX08);the Special Foundation of National Independent Innovation Demonstration Area Construction of Zhuzhou(Applied Basic Research),China
摘 要:A stochastic susceptible-infective-recovered(SIR)epidemic model with jumps was considered.The contributions of this paper are as follows.(1) The stochastic differential equation(SDE)associated with the model has a unique global positive solution;(2) the results reveal that the solution of this epidemic model will be stochastically ultimately bounded,and the non-linear SDE admits a unique stationary distribution under certain parametric conditions;(3) the coefficients play an important role in the extinction of the diseases.A stochastic susceptible-infective-recovered ( SIR ) epidemic model with jumps was considered. The contributions of this paper are as follows. ( 1 ) The stochastic differential equation (SDE) associated with the model has a unique global positive solution; (2) the results reveal that the solution of this epidemic model will be stochastically ultimately bounded, and the non-linear SDE admits a unique stationary distribution under certain parametric conditions; (3) the coefficients play an important role in the extinction of the diseases.
关 键 词:susceptible-infective-recovered (SIR) epidemic model stochastically ultimately bounded FELLER stationary distribution EXTINCTION lumps
分 类 号:O211.63[理学—概率论与数理统计]
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