ATTRACTIVITY

作品数:39被引量:50H指数:3
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相关作者:单承伟杨毓丽王红张苏更多>>
相关机构:大连理工大学更多>>
相关期刊:《情报杂志》《Open Journal of Applied Sciences》《生物数学学报》《Applied Mathematics》更多>>
相关基金:国家自然科学基金国家教育部博士点基金教育部跨世纪优秀人才培养计划福建省自然科学基金更多>>
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Some problems on the global attractivity of linear nonautonomous difference equations
《Science China Mathematics》2003年第6期884-892,共9页庾建设 郭志明 
supported by Trans-Century Taining Programme Foundation for the Talents by the State Education Conmittee;the Doctoral Foundation of Ministry of Educatin of China(No.20020532014).
This paper is to solve several problems on the global attractivity of the zero solution of the nonautonomous difference equation $x_{n + 1} - x_n + P_n x_{n - k_n } = 0,n \in \mathbb{Z} (0)$ , where P n is a sequence ...
关键词:DIFFERENCE equations  global attractivity  nonautonomous. 
Existence and global attractivity of a positive periodic solution of a class of delay differential equation被引量:15
《Science China Mathematics》1998年第3期273-284,共12页李永昆 
ProjectpartiallysupportedbytheNationalNaturalScienceFoundationofChina (GrantNo .10 5 72 0 5 7)andtheAppliedBa sicResearchFoundationofYunnanProvince
The existence and the global attractivity of a positive periodic solution of the delay differential equation y·(t)=y(t)F[t, y(t-τ 1(t)),...,y(t-τ n(t))] are studied by using some techniques of the Mawhin coincidenc...
关键词:delay differential EQUATION logistic EQUATION POSITIVE PERIODIC SOLUTION global ATTRACTIVITY Fredholm mapping. 
Global attractivity of the zero solution of a class of functional differential equations and its applications被引量:11
《Science China Mathematics》1996年第3期225-237,共13页庾建设 
Project partially supported by the National Nature Science Foundation of China;the Natural Scienee Foundation of Hunan Province.
The global attractivity of the zero solution of the delay functional differential equation x(t)+ [1+x(t)]F(t, x(·)) =0 is studied by using a new technique. When this result is applied to some special delay bio-mathem...
关键词:functional differential EQUATION LOGISTIC EQUATION global ATTRACTIVITY UNBOUNDED delay. 
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