79 citations · 165 across the 9 of their papers we have counts for
9 papers
Python-JAX-based Fast Stokesian Dynamics
Kim William Torre, Raoul D. Schram, Joost de Graaf
Stokesian Dynamics (SD) is a powerful computational framework for simulating the motion of particles in a viscous Newtonian fluid under Stokes-flow conditions. Traditional SD imple…
Hidden dependence of spreading vulnerability on topological complexity
Mark M. Dekker, Raoul D. Schram, Jiamin Ou +1
Many dynamical phenomena in complex systems concern spreading that plays out on top of networks with changing architecture over time -- commonly known as temporal networks. A compl…
Local loop opening in untangled ring polymer melts: A detailed "Feynman test" of models for the large scale structure
Raoul D. Schram, Angelo Rosa, Ralf Everaers
The conformational statistics of ring polymers in melts or dense solutions is strongly affected by their quenched microscopic topological state. The effect is particularly strong f…
Exact enumeration of self-avoiding walks on BCC and FCC lattices
Raoul D. Schram, Gerard T. Barkema, Rob H. Bisseling +1
Self-avoiding walks on the body-centered-cubic (BCC) and face-centered-cubic (FCC) lattices are enumerated up to lengths 28 and 24, respectively, using the length-doubling method.…
Universality of the triplet contact process with diffusion
Raoul D. Schram, Gerard T. Barkema
The one-dimensional triplet contact process with diffusion (TCPD) model has been studied using fast multispin GPU Monte Carlo simulations. In particular, the particle density ρand…
Reaction-diffusion model Monte Carlo simulations on the GPU
R. D. Schram
We created an efficient algorithm suitable for graphics processing units (GPUs) to perform Monte Carlo simulations of a subset of reaction-diffusion models. The algorithm uses tech…
SAWdoubler: a program for counting self-avoiding walks
Raoul D. Schram, Gerard T. Barkema, Rob H. Bisseling
This article presents SAWdoubler, a package for counting the total number Z(N) of self-avoiding walks (SAWs) on a regular lattice by the length-doubling method, of which the basic…
Critical exponents of the pair contact process with diffusion
R. D. Schram, G. T. Barkema
We study the pair contact process with diffusion (PCPD) using Monte Carlo simulations, and concentrate on the decay of the particle density with time, near its critical point,…
Exact enumeration of self-avoiding walks
Raoul D. Schram, Gerard T. Barkema, Rob H. Bisseling
A prototypical problem on which techniques for exact enumeration are tested and compared is the enumeration of self-avoiding walks. Here, we show an advance in the methodology of e…