activity
20062018
most citedTunable Noise Cross-Correlations in a Double Quantum Dot

112 citations · 354 across the 14 of their papers we have counts for

collaborators

17 papers

nlin.AO2018★ 37 cited

First-order synchronization transition in a large population of strongly coupled relaxation oscillators

Dumitru Călugăru, Jan Frederik Totz, Erik A. Martens +1

Onset and loss of synchronization in coupled oscillators are of fundamental importance in understanding emergent behavior in natural and man-made systems, which range from neural n…

nlin.PS2018

Control of Nonlinear Wave Solutions to Neural Field Equations

Alexander Ziepke, Steffen Martens, Harald Engel

Neural field equations offer a continuous description of the dynamics of large populations of synaptically coupled neurons. This makes them a convenient tool to describe various ne…

cond-mat.soft2018★ 9 cited

Oscillatory motion of a droplet in an active poroelastic two-phase model

Dirk Alexander Kulawiak, Jakob Löber, Markus Bär +1

We investigate flow-driven amoeboid motility as exhibited by microplasmodia of Physarum polycephalum. A poroelastic two-phase model with rigid boundaries is extended to the case of…

nlin.PS2017

Control of traveling localized spots

Steffen Martens, Christopher Ryll, Jakob Löber +2

Traveling localized spots represent an important class of self-organized two-dimensional patterns in reaction-diffusion systems. We study open-loop control intended to guide a stab…

nlin.PS2015★ 18 cited

Analytical, Optimal, and Sparse Optimal Control of Traveling Wave Solutions to Reaction-Diffusion Systems

Christopher Ryll, Jakob Löber, Steffen Martens +2

This work deals with the position control of selected patterns in reaction-diffusion systems. Exemplarily, the Schlögl and FitzHugh-Nagumo model are discussed using three different…

nlin.PS2015★ 2 cited

Control of transversal instabilities in reaction-diffusion systems

Sonja Molnos, Jakob Löber, Jan Frederik Totz +1

In two-dimensional reaction-diffusion systems, local curvature perturbations in the shape of traveling waves are typically damped out and disappear in the course of time. If, howev…