Informal research statement (Q2908135)

From MaRDI portal

Jump to:navigation, search

This is the item page for this Wikibase entity, intended for internal use and editing purposes.

Please use this page instead for the normal view: Informal research statement

scientific article; zbMATH DE number 6076531

Language	Label	Description	Also known as
English	Informal research statement	scientific article; zbMATH DE number 6076531

Statements

scholarly article

0 references

Informal research statement (English)

0 references

Daniel J. Rudolph

0 references

Ergodic Theory and Dynamical Systems

0 references

publication date

4 September 2012

0 references

zbMATH Keywords

Dan Rudolph

0 references

informal research statement

0 references

MaRDI profile type

0 references

If a two-point extension of a Bernoulli shift has an ergodic square, then it is Bernoulli

0 references

If a finite extension of a Bernoulli shift has no finite rotation factors, it is Bernoulli

0 references

Counting the relatively finite factors of a Bernoulli shift

0 references

Classifying the isometric extensions of a Bernoulli shift

0 references

Two nonisomorphic K-automorphisms all of whose powers beyond one are isomorphic

0 references

Two nonisomorphic K-automorphisms with isomorphic squares

0 references

A two-valued step coding for ergodic flows

0 references

Almost block independence and Bernoullicity of \(\mathbb{Z}^ d\)-actions by automorphisms of compact Abelian groups

0 references

Minimal self-joinings for nonsingular transformations

0 references

Sizes of order statistical events of stationary processes

0 references

The limits in \(d\) of multi-step Markov chains

0 references

0 references

Nearly continuous Kakutani equivalence of adding machines

0 references

Any two irreducible Markov chains are finitarily orbit equivalent

0 references

The Morse minimal system is finitarily Kakutani equivalent to the binary odometer

0 references

Any two irreducible Markov chains of equal entropy are finitarily Kakutani equivalent

0 references

Loose Bernoullicity is preserved under exponentiation by integrable functions

0 references

Topological weak-mixing of interval exchange maps

0 references

A class of real cocycles having an analytic coboundary modification

0 references

Flow–orbit equivalence for minimal Cantor systems

0 references

Dynamical systems with hyperbolic structure

0 references

Restricted orbit equivalence for ergodic ${\Bbb Z}^{d}$ actions I

0 references

Convergence under \(\times_q\) of \(\times_p\) invariant measures on the circle

0 references

\(T,T^{-1}\) transformation is not loosely Bernoulli

0 references

Commuting endomorphisms of the circle

0 references

Measures on the circle invariant under multiplication by a nonlacunary subsemigroup of the integers

0 references

Absolutely continuous cocycles over irrational rotations

0 references

Rational maps are \(d\)-adic Bernoulli

0 references

${\bi T},{\bi T}^{\bf -1}$ is not standard

0 references

Bernoullis are standard when entropy is not an obstruction

0 references

FINITARY ORBIT EQUIVALENCE OF ODOMETERS

0 references

Weak isomorphism of measure-preserving diffeomorphisms

0 references

If the [T, Id] automorphism is Bernoulli then the [T, Id] endomorphism is standard

0 references

Uniform endomorphisms which are isomorphic to a Bernoulli shift

0 references

A dyadic endomorphism which is Bernoulli but not standard

0 references

Entropy and dyadic equivalence of random walks on a random scenery

0 references

Ergodic transformations conjugate to their inverses by involutions

0 references

On Groups of Measure Preserving Transformations. I

0 references

Simple systems and their higher order self-joinings

0 references

The spectrum of completely positive entropy actions of countable amenable groups

0 references

Uncountably many topological models for ergodic transformations

0 references

The conjugacy problem in ergodic theory

0 references

On the conjugacy relation in ergodic theory

0 references

Pointwise ergodic theorems for arithmetic sets. With an appendix on return-time sequences, jointly with Harry Furstenberg, Yitzhak Katznelson and Donald S. Ornstein

0 references

An ergodic transformation with trivial Kakutani centralizer

0 references

Entropy and mixing for amenable group actions

0 references

An entropy-preserving Dye's theorem for ergodic actions

0 references

α-equivalence: a refinement of Kakutani equivalence

0 references

Any two irrational rotations are nearly continuously Kakutani equivalent

0 references

Fully generic sequences and a multiple-term return-times theorem

0 references

Non-Bernoulli systems with completely positive entropy

0 references

Measured topological orbit and Kakutani equivalence

0 references

A joinings proof of Bourgain's return time theorem

0 references

Residual behavior of induced maps

0 references

×2 and ×3 invariant measures and entropy

0 references

Asymptotically Brownian skew products give non-loosely Bernoulli K- automorphisms

0 references

ℤ<sup><i>n</i></sup> and ℝ<sup><i>n</i></sup> cocycle extensions and complementary algebras

0 references

Tiling representations of ${\Bbb R}^{\bf 2}$ actions and $\balpha$-equivalence in two dimensions

0 references

The limit set of a Fuchsian group

0 references

Entropy and isomorphism theorems for actions of amenable groups

0 references

Bernoulli shifts with the same entropy are isomorphic

0 references

Continuity of conditional measures associated to measure-preserving semiflows

0 references

Invariant measures and arithmetic unique ergodicity. Appendix by E. Lindenstrauss and D. Rudolph

0 references

0 references

Stability of <i>m</i>-equivalence to the weak Pinsker property

0 references

Bernoulli schemes of the same entropy are finitarily isomorphic

0 references

<i>k</i>-fold mixing lifts to weakly mixing isometric extensions

0 references

Inner and barely linear time changes of ergodic 𝑅^{𝑘} actions

0 references

An isomorphism theory for Bernoulli free Z-skew-compact group actions

0 references

A mixing Markov chain with exponentially decaying return times is finitarily Bernoulli

0 references

An example of a measure preserving map with minimal self-joinings, and applications

0 references

The second centralizer of a Bernoulli shift is just its powers

0 references

Entropy pairs for a measure

0 references

Wiener-Wintner return-times ergodic theorem

0 references

Conditional entropy theory in infinite measure and a question of Krengel

0 references

Identifiers

zbMATH Open document ID

0 references

10.1017/S0143385711001131

0 references

Mathematics Subject Classification ID

0 references

0 references

0 references

zbMATH DE Number

0 references

Sitelinks

Mathematics(1 entry)

mardi Publication:2908135

Retrieved from "https://portal.mardi4nfdi.de/w/index.php?title=Item:Q2908135&oldid=42484003"