activity
20042026
most citedUnderstanding the friction of atomically thin layered materials

66 citations · 536 across the 27 of their papers we have counts for

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6 papers · 1 filter

nlin.CD2014★ 15 cited

Chaotic properties of spin lattices near second-order phase transitions

A. S. de Wijn, B. Hess, B. V. Fine

We perform a numerical investigation of the Lyapunov spectra of chaotic dynamics in lattices of classical spins in the vicinity of second-order ferromagnetic and antiferromagnetic…

nlin.CD2012★ 24 cited

Lyapunov instabilities in lattices of interacting classical spins at infinite temperature

A. S. de Wijn, B. Hess, B. V. Fine

We numerically investigate Lyapunov instabilities for one-, two- and three-dimensional lattices of interacting classical spins at infinite temperature. We obtain the largest Lyapun…

nlin.CD2012★ 44 cited

Largest Lyapunov exponents for lattices of interacting classical spins

A. S. de Wijn, B. Hess, B. V. Fine

We investigate how generic the onset of chaos in interacting many-body classical systems is in the context of lattices of classical spins with nearest neighbor anisotropic coupling…

nlin.CD2011★ 11 cited

Relating chaos to deterministic diffusion of a molecule adsorbed on a surface

Astrid S. de Wijn, Annalisa Fasolino

Chaotic internal degrees of freedom of a molecule can act as noise and affect the diffusion of the molecule on a substrate. A separation of time scales between the fast internal dy…

nlin.CD2006★ 1 cited

Equivalence of kinetic-theory and random-matrix approaches to Lyapunov spectra of hard-sphere systems

A. S. de Wijn

In the study of chaotic behaviour of systems of many hard spheres, Lyapunov exponents of small absolute value exhibit interesting characteristics leading to speculations about conn…

nlin.CD2004★ 12 cited

The Lyapunov spectrum of the many-dimensional dilute random Lorentz gas

Astrid S. de Wijn, Henk van Beijeren

For a better understanding of the chaotic behavior of systems of many moving particles it is useful to look at other systems with many degrees of freedom. An interesting example is…