List questions from coupling

Published on 06 Oct 2017 - 4:05

71

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Markov kernels between distributions

Published on 24 Oct 2017 - 10:02

363

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Clue for solving problem about Coupling of Random Variables.

Published on 09 Nov 2017 - 7:47

149

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Given a coupling $\pi(\mu,\nu)$, show that $E_\mu f- E_\nu f= E_\pi [f(X) - f(Y)]$

Published on 07 Sep 2020 - 14:59

189

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Problems in understanding of markov chains in context of coupling from the past

Published on 20 Sep 2020 - 11:03

388

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a coupling probability problem and random walk game

Published on 12 Oct 2020 - 17:01

101

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Couplings and existence of a dominating measure

Published on 16 Oct 2020 - 4:56

138

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Given marginal of $U$ and $V$, how can we know if there is joint such that $\mathbb E[U|V]=V$

Published on 03 Nov 2020 - 7:59

44

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How can one prove that $\int \langle x,y\rangle d\gamma’ = \int \langle x-\tau,y-\tau' \rangle d\gamma$

Published on 10 Nov 2020 - 11:08

316

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Prove stochastic domination via coupling of a one-point perturbation

Published on 14 Dec 2020 - 10:52

37

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Coupling defined upon marginals with different mass

Published on 02 Jan 2021 - 17:25

34

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3 dimensional couplings

Published on 08 Jan 2021 - 0:08

237

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Sampling from an arbitrary distribution on Polish spaces

Published on 14 Jan 2021 - 7:42

210

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What does nonlocal coupling mean in the context of oscillators?

Published on 23 Jan 2021 - 16:30

125

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Construct a (conditional) independent strong approximation

Published on 22 Mar 2021 - 14:25

List Question

Moving from one Coupling to another

Markov kernels between distributions

Clue for solving problem about Coupling of Random Variables.

Given a coupling $\pi(\mu,\nu)$, show that $E_\mu f- E_\nu f= E_\pi [f(X) - f(Y)]$

Problems in understanding of markov chains in context of coupling from the past

a coupling probability problem and random walk game

Couplings and existence of a dominating measure

Given marginal of $U$ and $V$, how can we know if there is joint such that $\mathbb E[U|V]=V$

How can one prove that $\int \langle x,y\rangle d\gamma’ = \int \langle x-\tau,y-\tau' \rangle d\gamma$

Prove stochastic domination via coupling of a one-point perturbation

Coupling defined upon marginals with different mass

3 dimensional couplings

Sampling from an arbitrary distribution on Polish spaces

What does nonlocal coupling mean in the context of oscillators?

Construct a (conditional) independent strong approximation

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