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This paper is concerned with the generalized hematopoiesis model with discontinuous harvesting terms.Under the framework of Filippov solution,by means of the differential inclusions and the topological degree theory in set-valued analysis,we have established the existence of the bounded positive periodic solutions for the addressed models.After that,based on the nonsmooth analysis theory w让 h Lyapunov-like approach,we employ a novel argument and derive some new criteria on the uniqueness,global exponential stability of the addressed models and convergence of the corresponding autonomous case of the addressed models.Our results extend previous works on hematopoiesis model to the discontinuous harvesting terms and some corresponding results in the literature can be enriched and extended.In addition,typical examples with numerical simulations are given to illustrate the feasibility and validity of obtained results.
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篇名 Dynamical behaviors of the generalized hematopoiesis model with discontinuous harvesting terms
来源期刊 生物数学学报:英文版 学科 社会科学
关键词 Positive periodic solution BOUNDED DISCONTINUOUS HARVESTING TERMS topological degree theory Lyapunov-like approach global EXPONENTIAL stability convergence
年,卷(期) 2019,(1) 所属期刊栏目
研究方向 页码范围 195-231
页数 37页 分类号 G
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Positive
periodic
solution
BOUNDED
DISCONTINUOUS
HARVESTING
TERMS
topological
degree
theory
Lyapunov-like
approach
global
EXPONENTIAL
stability
convergence
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引文网络交叉学科
相关学者/机构
期刊影响力
生物数学学报:英文版
其它
1793-5245
Singapore596224,or 2
出版文献量(篇)
68
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0
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0
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