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I am currently a Post-doc at the Institute for Analysis,
TU Dresden, and part of the Emmy
Noether Research Group.
Our group coorganises the weekly Stochastics
and Analysis Seminar.
Research Interests
Dynamical
systems: ergodic theory, symbolic dynamics, connections with number
theory, non-autonomous bifurcation theory, quasiperiodically forced
systems
Published / Accepted Articles
Which beta-shifts have a largest invariant measure?, V.Anagnostopoulou
and O.Jenkinson, Journal of the London Mathematical Society 79 (2009),
445-464.
Entrance time functions for flat spot maps, V.Anagnostopoulou, K.Diaz-Ordaz,
O.Jenkinson, and C.Richard, Nonlinearity 23 (2010), 1477-1494.
The flat spot standard family: variation of the entrance time median,
V.Anagnostopoulou, K.Diaz-Ordaz, O.Jenkinson, and C.Richard,
Dyn. Sys. 27 (2012), 29-43.
Sturmian maximizing measures for the piecewise-linear cosine family,
V.Anagnostopoulou, K.Diaz-Ordaz, O.Jenkinson, and C.Richard, to
appear in Bulletin of the Brazilian Math.Soc.
Nonautonomous saddle-node bifurcations: random and deterministic forcing,
V.Anagnostopoulou, T.Jäger, to appear in Jour. Diff. Equat.
Pre-prints
First-order stochastic dominance on the full shift, V.Anagnostopoulou,
pre-print, 2011.
PhD
Thesis
Sturmian measures and stochastic dominance in ergodic optimization
(Queen Mary, University of London, 2009).
Outreach
Editor of
the website Mathscareers.org.uk.
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