| Naslov: | Sets of Invariant Measures and Cesaro Stability |
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| Avtorji: | ID Kryzhevich, Sergey, University of Nova Gorica (Avtor) |
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| Datoteke: |
Gradivo nima datotek, ki so prostodostopne za javnost. Gradivo je morda fizično dosegljivo v knjižnici fakultete, zalogo lahko preverite v COBISS-u.  |
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| Jezik: | Angleški jezik |
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| Vrsta gradiva: | Delo ni kategorizirano |
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| Tipologija: | 1.01 - Izvirni znanstveni članek |
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| Organizacija: | UNG - Univerza v Novi Gorici
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| Opis: | We take a space X of dynamical systems that could be: homeomorphisms or continuous maps of a compact metric space K or diffeomorphisms of a smooth manifold or actions of an amenable group. We demonstrate that a typical dynamical system of X is a continuity point for the set of probability invariant measures considered as a function of a map, let Y be the set of all such continuity points. As a corollary we prove that for typical dynamical systems average values of continuous functions calculated along trajectories do not drastically change if the system is perturbed. |
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| Ključne besede: | ergodic theory, invariant measures, shadowing, stability, tolerance stability, topological dynamics |
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| Leto izida: | 2017 |
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| Št. strani: | 133-147 |
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| Številčenje: | 3 |
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| PID: | 20.500.12556/RUNG-3289-b78bff31-8f87-688a-83c3-7caafab9609a |
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| COBISS.SI-ID: | 4924923 |
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| NUK URN: | URN:SI:UNG:REP:CGPCG6IR |
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| Datum objave v RUNG: | 02.10.2017 |
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| Število ogledov: | 4567 |
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| Število prenosov: | 0 |
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| Metapodatki: |    |
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