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APOTP FOR THE INVERSE LIMIT SPACES 被引量:9
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作者 Gu Rongbao Sheng Yeqing 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2006年第4期473-478,共6页
The connection between APOTP (asymptotic pseudo orbit tracing property) for a continuous map on a compact metric space and that for the shift map on the inverse limit space is investigated. As an application, it is ... The connection between APOTP (asymptotic pseudo orbit tracing property) for a continuous map on a compact metric space and that for the shift map on the inverse limit space is investigated. As an application, it is showed that the shift map on Henderson pseudoarc has APOTP. 展开更多
关键词 APOTP inverse limit space shift map pseudoarc.
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Inverse limits of hereditarily almost expandable class
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作者 ZHAO Bin 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2009年第2期237-244,共8页
In this paper, the hereditarily almost expandability of inverse limits is investigated, with two results obtained. Let X be the inverse limit space of an inverse system (Xα, π^αβ, ∧}. (1) Suppose X is heredita... In this paper, the hereditarily almost expandability of inverse limits is investigated, with two results obtained. Let X be the inverse limit space of an inverse system (Xα, π^αβ, ∧}. (1) Suppose X is hereditarily κ-metacompact, if each Xα is hereditarily pointwise collectionwise normal (almost θ-expandable, almost discrete θ-expandable), then so is X; (2) Suppose X is hereditarily κ-σ-metacompact, if each Xα is hereditarily almost σ-expandable (almost discrete σ-expandable = σ-pointwise collectionwise normal), then so is X. 展开更多
关键词 inverse limit space κ-metacompactness κ-σ-metacompactness hereditarily pointwise collection- wise normal hereditarily almost θ-expandable hereditarily almost σ-expandable
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On Some Questions of Barge and Toledo 被引量:1
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作者 牛应轩 叶向东 《Northeastern Mathematical Journal》 CSCD 2000年第4期439-444,共6页
Barge asked if each homeomorphism of a hereditarily decomposable chainable continuum has zero topological entropy and Toledo asked if a homeomorphism of a chainable continuum can always be induced by square commuting ... Barge asked if each homeomorphism of a hereditarily decomposable chainable continuum has zero topological entropy and Toledo asked if a homeomorphism of a chainable continuum can always be induced by square commuting diagram on inverse systems of finite graphs. We show in this note that if Toledos question has a positive answer then Barges question also has a positive answer. 展开更多
关键词 topological entropy inverse limit space induced map and homeomorphism
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