activity
20012004
most citedAntispiral waves are sources in oscillatory reaction-diffusion media

53 citations · 75 across the 3 of their papers we have counts for

collaborators

6 papers

nlin.PS200453 cited

Antispiral waves are sources in oscillatory reaction-diffusion media

Ernesto M. Nicola, Lutz Brusch, Markus Baer

Spiral and antispiral waves are studied numerically in two examples of oscillatory reaction-diffusion media and analytically in the corresponding complex Ginzburg-Landau equation (…

q-bio.MN2003

Fold-Hopf Bursting in a Model for Calcium Signal Transduction

Lutz Brusch, Wolfram Lorenz, Michal Or-Guil +2

We study a recent model for calcium signal transduction. This model displays spiking, bursting and chaotic oscillations in accordance with experimental results. We calculate bifurc…

cond-mat.stat-mech200322 cited

Doppler Effect of Nonlinear Waves and Superspirals in Oscillatory Media

Lutz Brusch, Alessandro Torcini, Markus Baer

Nonlinear waves emitted from a moving source are studied. A meandering spiral in a reaction-diffusion medium provides an example, where waves originate from a source exhibiting a b…

cond-mat.soft2001

Dewetting of thin films on heterogeneous substrates: Pinning vs. coarsening

Lutz Brusch, Heiko Kuehne, Uwe Thiele +1

We study a model for a thin liquid film dewetting from a periodic heterogeneous substrate (template). The amplitude and periodicity of a striped template heterogeneity necessary to…

nlin.CD2001

Nonlinear Analysis of the Eckhaus Instability: Modulated Amplitude Waves and Phase Chaos with Non-zero Average Phase Gradient

Lutz Brusch, Alessandro Torcini, Markus Baer

We analyze the Eckhaus instability of plane waves in the one-dimensional complex Ginzburg-Landau equation (CGLE) and describe the nonlinear effects arising in the Eckhaus unstable…

nlin.CD2001

Modulated Amplitude Waves and Defect Formation in the One-Dimensional Complex Ginzburg-Landau Equation

Lutz Brusch, Alessandro Torcini, Martin van Hecke +2

The transition from phase chaos to defect chaos in the complex Ginzburg-Landau equation (CGLE) is related to saddle-node bifurcations of modulated amplitude waves (MAWs). First, th…