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Rationally almost periodic sequences, polynomial multiple recurrence and symbolic dynamics

Florian Karl Richter

A set

R\subset \mathbb{N}

is called rational if it is well approximable by finite unions of arithmetic progressions, meaning that for every

\unicode[STIX]{x1D716}>0

there exists a set

B=\bigcup _{i=1}^{r}a_{i}\mathbb{N}+b_{i}

, where $a_{1},\ldots ,a_ ...

2019

Point périodique

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Characterization of circulating breast cancer cells with tumorigenic and metastatic capacity

Rationally almost periodic sequences, polynomial multiple recurrence and symbolic dynamics

Computing heteroclinic orbits using adjoint-based methods

Exponentially long orbits in Hopfield neural networks

A self-consistent model for the saturation dynamics of the vortex shedding around the mean flow in the unstable cylinder wake

Control and Learning of Compliant Manipulation Skills

The temporal patterns of disease severity and prevalence in schistosomiasis

Floquet theory for seasonal environmental forcing of spatially explicit waterborne epidemics

Studying edge geometry in transiently turbulent shear flows

Increasing Lifetimes and the Growing Saddles of Shear Flow Turbulence

Characterization of circulating breast cancer cells with tumorigenic and metastatic capacity

Rationally almost periodic sequences, polynomial multiple recurrence and symbolic dynamics

Studying edge geometry in transiently turbulent shear flows

Exponentially long orbits in Hopfield neural networks

Computing heteroclinic orbits using adjoint-based methods

A self-consistent model for the saturation dynamics of the vortex shedding around the mean flow in the unstable cylinder wake

Control and Learning of Compliant Manipulation Skills

The temporal patterns of disease severity and prevalence in schistosomiasis

Floquet theory for seasonal environmental forcing of spatially explicit waterborne epidemics

Increasing Lifetimes and the Growing Saddles of Shear Flow Turbulence