activity
20072009
most citedSelf-organized escape of oscillator chains in nonlinear potentials

23 citations · 81 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.soft2009★ 13 cited

Thermally activated breakdown in a simple polymer model

S. Fugmann, I. M. Sokolov

We consider the thermally activated fragmentation of a homopolymer chain. In our simple model the dynamics of the intact chain is a Rouse one until a bond breaks and bond breakdown…

cond-mat.soft2009★ 5 cited

Internal friction and mode relaxation in a simple chain model

S. Fugmann, I. M. Sokolov

We consider equilibrium relaxation properties of the end-to-end distance and of principal components in a one-dimensional polymer chain model with nonlinear interaction between the…

cond-mat.soft2009★ 8 cited

Non-monotonic dependence of the rupture force in polymer chains on their lengths

S. Fugmann, I. M. Sokolov

We consider the rupture dynamics of a homopolymer chain pulled at one end at a constant loading rate. Our model of the breakable polymer is related to the Rouse chain, with the onl…

nlin.AO2008★ 11 cited

Resonance-like phenomena of the mobility of a chain of nonlinear coupled oscillators in a two-dimensional periodic potential

S. Martens, D. Hennig, S. Fugmann +1

We study the Langevin dynamics of a two-dimensional discrete oscillator chain absorbed on a periodic substrate and subjected to an external localized point force. Going beyond the…

cond-mat.soft2008★ 21 cited

Scaling in rupture of polymer chains

S. Fugmann, I. M. Sokolov

We consider the rupture dynamics of a homopolymer chain pulled at one end at a constant loading rate r. Compared to single bond breaking, the existence of the chain introduces two…

cond-mat.stat-mech2007★ 23 cited

Self-organized escape of oscillator chains in nonlinear potentials

D. Hennig, S. Fugmann, L. Schimansky-Geier +1

We present the noise free escape of a chain of linearly interacting units from a metastable state over a cubic on-site potential barrier. The underlying dynamics is conservative an…