An anti-classification theorem for ergodic measure preserving transformations

By Matthew D. Foreman, Barak Weiss. 2004

96 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e946f60c9b531eb2801203db255c78f10fb592ac

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. Alexander S. Kechris
2. Christian Rosendal
3. Matthew D. Foreman
4. Barak Weiss
5. Hanfeng Li
6. O. N. Ageev
7. Andrew S. Marks
8. A. Furman

In Geometry and Topology

1. Christian Rosendal
2. Alexander S. Kechris
3. Barak Weiss
4. Hanfeng Li
5. Lewis Bowen
6. A. Furman
7. Dmitry Kleinbock
8. Todor Tsankov

In Mathematical Physics

1. Christian Rosendal
2. Alexander S. Kechris
3. Barak Weiss
4. D. Rudolph
5. Matthew D. Foreman
6. Lewis Bowen
7. Dmitry Kleinbock
8. Hanfeng Li

Citations in the corpus

• The conjugacy problem in ergodic theory (2011, background): “Foreman and Weiss [6] improved this result to show that the action of the group of measure preserving transformations on the ergodic transformations is turbulent.”
• Turbulence, amalgamation, and generic automorphisms of homogeneous structures (2004, background): “Examples of turbulent actions, relevant to our context, include the conjugacy actions of U(H), see Kechris-Sofronidis [33], and Aut(X, � ), see Foreman-Weiss [ 15 ].”