List questions from ergodic-theory

Published on 27 Aug 2018 - 15:56

68

Views

Spectral Invariants

Published on 04 Sep 2018 - 19:44

141

Views

A strengthened implication of the ergodicity

Published on 05 Sep 2018 - 0:59

61

Views

If $T:[0,1] \rightarrow [0,1]$ preserves Lebesgue, then $\liminf_n(n|T^n(x)-x|) \leq 1$

Published on 06 Sep 2018 - 2:45

422

Views

On the definition of ergodicity and how it relates to random processes.

Published on 06 Sep 2018 - 16:06

94

Views

About definition of Ergodic theorem

Published on 09 Sep 2018 - 10:29

502

Views

Example of measures being ergodic but not invariant

Published on 10 Sep 2018 - 0:09

227

Views

Counterexample for the $L^p$ Ergodic Theorem of Von Neumann when $p=\infty$

Published on 20 Sep 2018 - 2:42

118

Views

Entropy Theory and Conditional Entropy

Published on 25 Mar 2026 - 11:10

179

Views

Trouble understanding the proof of disintegration of measure by Tao

Published on 21 Sep 2018 - 17:34

287

Views

Measurability with respect to the $\sigma$-algebra of invariant sets.

Published on 24 Sep 2018 - 7:55

121

Views

"Two step" Markov chain is actually a Markov chian

Published on 29 Sep 2018 - 18:35

110

Views

Compact, infinite, invariant set on shift space.

Published on 29 Sep 2018 - 20:24

106

Views

Proving Conservativeness directly from Maharam's theorem

Published on 01 Oct 2018 - 15:30

56

Views

In a Banach space $x_n\text{cos}(nt)+ y_n\text{sin}{nt}\rightarrow 0$ implies both sequences individually go to $0$.

Published on 15 Oct 2018 - 14:04

List Question

The Generalisations of Ergodic Theorems

Spectral Invariants

A strengthened implication of the ergodicity

If $T:[0,1] \rightarrow [0,1]$ preserves Lebesgue, then $\liminf_n(n|T^n(x)-x|) \leq 1$

On the definition of ergodicity and how it relates to random processes.

About definition of Ergodic theorem

Example of measures being ergodic but not invariant

Counterexample for the $L^p$ Ergodic Theorem of Von Neumann when $p=\infty$

Entropy Theory and Conditional Entropy

Trouble understanding the proof of disintegration of measure by Tao

Measurability with respect to the $\sigma$-algebra of invariant sets.

"Two step" Markov chain is actually a Markov chian

Compact, infinite, invariant set on shift space.

Proving Conservativeness directly from Maharam's theorem

In a Banach space $x_n\text{cos}(nt)+ y_n\text{sin}{nt}\rightarrow 0$ implies both sequences individually go to $0$.

Trending Questions

Popular # Hahtags

Popular Questions