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Relative Complexity of Random Walks in Random Sceneries by Aaronson, Jon is a scholarly article available to read on EtoBox.

What is Relative Complexity of Random Walks in Random Sceneries about?

Relative complexity measures the complexity of a probability preserving transformation relative to a factor being a sequence of random variables whose exponential growth rate is the relative entropy of the extension. We prove distributional limit theorems for the relative complexity of certain zero entropy extensions: RWRSs whose associated random walks satisfy the \alpha-stable CLT ($1<\alpha\le2$). The results give invariants for relative isomorphism of these.

Author

Aaronson, Jon

Published

2010

Language

EN