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作 者:陈文成
机构地区:[1]Institute of Mathematics, Chinese Academy of Sciences, Beijing 100080, China [2]Department of Applied Mathematics, Shandong Institute of Mining and Technology, Tai'an, 271019, China
出 处:《Science China Mathematics》1995年第7期769-776,共8页中国科学:数学(英文版)
摘 要:The notion of near periodicity is shown to be equivalent to that of weak near periodicity in dynamical systems. A sufficient condition for the positive near periodicity of a point in dynamical systems is given. The structure of nearly periodic dynamical systems is discussed, and a condition is proved to be necessary and sufficient for a dynamical system on a local compact space to be positively nearly periodic.The notion of near periodicity is shown to be equivalent to that of weak near periodicity in dynamical systems. A sufficient condition for the positive near periodicity of a point in dynamical systems is given. The structure of nearly periodic dynamical systems is discussed, and a condition is proved to be necessary and sufficient for a dynamical system on a local compact space to be positively nearly periodic.
关 键 词:dynamical system POSITIVE NEAR PERIODICITY POSITIVE LIMIT SET POSITIVE prolongational LIMIT SET stability.
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