Marlies Gerber

Mathematics · Indiana University

Mathematical Dynamics and Fractals Geometric Analysis and Curvature Flows Geometric and Algebraic Topology Advanced Topology and Set Theory Quantum chaos and dynamical systems

Publications

Citations

296

Est. group size

—

Recurring co-author estimate

Active years

Publishing since 1981

Research summary

AI-generated

Marlies Gerber works in mathematics, specifically in ergodic theory and dynamical systems, which studies how systems evolve over time and whether different systems can be classified or told apart. A recurring focus is on classification problems for flows and diffeomorphisms (smooth transformations), including questions about when such systems are or are not distinguishable up to certain equivalences. The work also touches on topics like billiard dynamics and properties such as being 'loosely Bernoulli.'

Ergodic theoryDynamical systemsClassification of flows and diffeomorphismsLoosely Bernoulli systemsBilliard dynamics

Publication activity has been steady but low over the last decade, averaging under one paper per year.

Generated by claude-opus-4-8 from public bibliographic data · Jul 11, 2026

Publication cadence

Publications per year over the last 10 years — averaging 0.6/year recently

Recent publications

Non-classifiability of ergodic flows up to time change
Inventiones mathematicae · 2025
Non-Classifiability of Kolmogorov Diffeomorphisms up to Isomorphism
arXiv (Cornell University) · 2023
Loosely Bernoulli odometer-based systems whose corresponding circular systems are not loosely Bernoulli
Homo Politicus (Academy of Humanities and Economics in Lodz) · 2022
Loosely Bernoulli odometer-based systems whose corresponding circular systems are not loosely Bernoulli
Ergodic Theory and Dynamical Systems · 2021
Non-classifiability of Ergodic Flows up to Time Change
arXiv (Cornell University) · 2021
A smooth zero-entropy diffeomorphism whose product with itself is loosely Bernoulli
Journal d Analyse Mathématique · 2020
A smooth zero-entropy diffeomorphism whose product with itself is\n loosely Bernoulli
arXiv (Cornell University) · 2018
Generic absence of finite blocking for interior points of Birkhoff billiards
Discrete and Continuous Dynamical Systems · 2016

Publishes in

arXiv (Cornell University)×3
Inventiones mathematicae×1
Homo Politicus (Academy of Humanities and Economics in Lodz)×1
Ergodic Theory and Dynamical Systems×1
Journal d Analyse Mathématique×1

This profile was generated automatically from public scholarly data (OpenAlex). Group size and activity levels are estimates derived from co-authorship patterns.

Last updated Jul 11, 2026.

Claim or correct this profile