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Abstract

Let (Ӽ,ᶁ1)and (Ƴ,ᶁ2)be compact metric spaces, ʄ:(Ӽ,ᶁ1)→(Ӽ,ᶁ1)and: (Ƴ,ᶁ2)→(Ƴ,ᶁ2)be continuous maps. If ʄand ��have dense minimal points and the average inverse shadowing property, we have proved ʄ×��has an average inverse shadowing property, topological transitive and dense minimal points. Moreover, we have proved ʄis totally strongly ergodic and weakly mixing

Keywords

average inverse Shadowing property, topological transitive, topological ergodic, strongly ergodic.

Article Type

Article

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