Titlebook: Recurrence in Topological Dynamics; Furstenberg Families Ethan Akin Book 1997 Springer-Verlag US 1997 Compactification.DEX.Volume.dynamical

morphology

書目名稱Recurrence in Topological Dynamics影響因子(影響力)




書目名稱Recurrence in Topological Dynamics影響因子(影響力)學科排名




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書目名稱Recurrence in Topological Dynamics被引頻次學科排名




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書目名稱Recurrence in Topological Dynamics讀者反饋




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Vasoconstrictor

Monoid Actions,ly continuous maps. The .,the set of uniformly continuous pseudometrics, provides an equivalent characterization. Recall that a uniformity is metrizable iff it has a countable base. Also a compact space has a unique uniformity consisting of all neighborhoods of the diagonal.

確認

比目魚

Book 1997epeatedly to each neighborhood of its initial position. We can sharpen the concept by insisting that the returns occur with at least some prescribed frequency. For example, an orbit lies in some minimal subset if and only if it returns almost periodically to each neighborhood of the initial point. T

榮幸

Introduction,t point of ., when . is a limit point of the orbit sequence {..(.) : . ∈ .} where . is the set of nonnegative integers. This means that the sequence enters every neighborhood of . infinitely often. That is, for any open set . containing ., the entrance time set .(.) = {. ∈ . : ..(.) ∈ .} is infinite

截斷

Monoid Actions, in fact the class of subspaces of compact Hausdorff spaces. It is also the class of spaces whose topology can be associated with some Hausdorff uniformity. We follow Kelley (1955) in using uniformities, distinguished collections of neighborhoods of the diagonal, to define uniform spaces and uniform

以煙熏消毒

Compactifications, linear operator .: .. → .. between . spaces, the operator norm of . can be described as:.Of course by linearity . for all x ∈ ... The set .(.., ..) of all such bounded linear operators is a . space with the operator norm, and its unit ball is the set of operators of norm at most 1. Equivalently:..

較早

armistice

Introduction,t point of ., when . is a limit point of the orbit sequence {..(.) : . ∈ .} where . is the set of nonnegative integers. This means that the sequence enters every neighborhood of . infinitely often. That is, for any open set . containing ., the entrance time set .(.) = {. ∈ . : ..(.) ∈ .} is infinite.

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