Conformal families of measures for fibred systems (Q1416732)
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scientific article; zbMATH DE number 2018281
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Conformal families of measures for fibred systems |
scientific article; zbMATH DE number 2018281 |
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Conformal families of measures for fibred systems (English)
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16 December 2003
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A fibred system is a collection \((Y,T,X,S,\pi)\), where \(Y\) and \(X\) are compact and metrizable spaces, \(T : Y \longrightarrow Y\) and \(S : X \longrightarrow X\) are continuous maps and \(\pi : Y \longrightarrow X\) is a continuous surjective map which satisfies \(\pi \circ T = S \circ \pi\). The authors establish sufficient conditions for the existence (and describe a general construction principle) of (pseudo) weakly conformal and conformal families of measures for such systems.
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fibred systems
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conformal families of measures
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0.9143059
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0.88611406
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0.8735551
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0.87292975
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0.8722818
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0.8715006
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