Tey Berendschot

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20202024

most citedNonsingular Bernoulli actions of arbitrary Krieger type

8 citations · 11 across the 6 of their papers we have counts for

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math.DS2022

Phase transitions for nonsingular Bernoulli actions

Tey Berendschot

Inspired by the phase transition results for nonsingular Gaussian actions introduced in arXiv:1911.04272, we prove several phase transition results for nonsingular Bernoulli action…

math.DS2021★ 3 cited

Bernoulli actions of type III $_{0}$ with prescribed associated flow

Tey Berendschot, Stefaan Vaes

We prove that many, but not all injective factors arise as crossed products by nonsingular Bernoulli actions of the group $Z$ . We obtain this result by proving a completel…

math.DS2020★ 8 cited

Nonsingular Bernoulli actions of arbitrary Krieger type

Tey Berendschot, Stefaan Vaes

We prove that every infinite amenable group admits Bernoulli actions of any possible Krieger type, including type $I I_{\infty}$ and type $I I I_{0}$ . We obtain this result as a consequen…

Phase transitions for nonsingular Bernoulli actions

Bernoulli actions of type III0​ with prescribed associated flow

Nonsingular Bernoulli actions of arbitrary Krieger type

Bernoulli actions of type III $_{0}$ with prescribed associated flow