Kai Prince
Home
Research Output
Teaching Activities
Advocacy Work
Automations
About
On this page
Abstract
Introduction
Preliminaries
Amenable Groups and Actions
Topological Dynamics of Group Actions
Recurrence Results & Ergodic Theorems
Erdős Cubes & Cubic Measures
Factor Maps
Key Dynamical Results
Proof of Theorem (ref)
Furstenberg’s Correspondence Princple
Kronecker Factor
Choosing a point
\(x_1\)
The joining
\(\nu\)
Proof Conclusion
Proof of Corollary (ref)
Proof of Theorem (ref)
Discussion
Other Formats
PDF
A Short Proof of a Generalised Conjecture of Erdős in Amenable Groups
Author
Affiliation
Kai Prince
The University of Manchester
Abstract
Introduction
Preliminaries
Amenable Groups and Actions
Topological Dynamics of Group Actions
Recurrence Results & Ergodic Theorems
Erdős Cubes & Cubic Measures
Factor Maps
Key Dynamical Results
Proof of Theorem (ref)
Furstenberg’s Correspondence Princple
Kronecker Factor
Choosing a point
\(x_1\)
The joining
\(\nu\)
Proof Conclusion
Proof of Corollary (ref)
Proof of Theorem (ref)
Discussion