September 12, 2019
3:00PM - 4:00PM
Math Tower 154
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2019-09-12 15:00:00
2019-09-12 16:00:00
Ergodic Theory / Probability Seminar - Khadim War
Title: Open sets of exponentially mixing Anosov flows
Speaker: Khadim War, IMPA and University of Chicago
Abstract: We prove that an Anosov flow with C^1 stable bundle mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This allows us to show that if a flow is sufficiently close to a volume-preserving Anosov flow and dim(E^s) = 1, dim(E^u) ≥ 2 then the flow mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This implies the existence of non-empty open sets of exponentially mixing Anosov flows. This is based on a joint work with Oliver Butterley.
Math Tower 154
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2019-09-12 15:00:00
2019-09-12 16:00:00
Ergodic Theory / Probability Seminar - Khadim War
Title: Open sets of exponentially mixing Anosov flows
Speaker: Khadim War, IMPA and University of Chicago
Abstract: We prove that an Anosov flow with C^1 stable bundle mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This allows us to show that if a flow is sufficiently close to a volume-preserving Anosov flow and dim(E^s) = 1, dim(E^u) ≥ 2 then the flow mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This implies the existence of non-empty open sets of exponentially mixing Anosov flows. This is based on a joint work with Oliver Butterley.
Math Tower 154
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Open sets of exponentially mixing Anosov flows
Speaker: Khadim War, IMPA and University of Chicago
Abstract: We prove that an Anosov flow with C^1 stable bundle mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This allows us to show that if a flow is sufficiently close to a volume-preserving Anosov flow and dim(E^s) = 1, dim(E^u) ≥ 2 then the flow mixes exponentially whenever the stable and unstable bundles are not jointly integrable. This implies the existence of non-empty open sets of exponentially mixing Anosov flows. This is based on a joint work with Oliver Butterley.