First and higher order uniform dual ergodic theorems for dynamical systems with infinite measure

I Melbourne; D Terhesiu

doi:10.1007/s11856-012-0154-5

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First and higher order uniform dual ergodic theorems for dynamical systems with infinite measure

Journal article

Peer reviewed

First and higher order uniform dual ergodic theorems for dynamical systems with infinite measure

I Melbourne and D Terhesiu

ISRAEL JOURNAL OF MATHEMATICS, Vol.194(2), pp.793-830

01/03/2013

DOI: https://doi.org/10.1007/s11856-012-0154-5

Abstract

Science & Technology

Physical Sciences

Mathematics

MATHEMATICS

INDIFFERENT FIXED-POINTS

LIMIT-THEOREM

RENEWAL THEORY

INTERVAL MAPS

TRANSFORMATIONS

DECAY

PRINCIPLE

OPERATOR

LAPLACE

SUMS

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Title: First and higher order uniform dual ergodic theorems for dynamical systems with infinite measure
Creators: I Melbourne
D Terhesiu
Publication Details: ISRAEL JOURNAL OF MATHEMATICS, Vol.194(2), pp.793-830
Publisher: HEBREW UNIV MAGNES PRESS
Date published: 01/03/2013
Date submitted: 17/05/2017
Identifiers: 99511585802346
Academic Unit: University of Surrey
Language: English
Resource Type: Journal article

First and higher order uniform dual ergodic theorems for dynamical systems with infinite measure

Abstract

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