Coarse-graining DNA for simulations of DNA nanotechnology

ArXiv 1308.3843 (2013)

Authors:

Jonathan PK Doye, Thomas E Ouldridge, Ard A Louis, Flavio Romano, Petr Sulc, Christian Matek, Benedict EK Snodin, Lorenzo Rovigatti, John S Schreck, Ryan M Harrison, William PJ Smith

Abstract:

To simulate long time and length scale processes involving DNA it is necessary to use a coarse-grained description. Here we provide an overview of different approaches to such coarse graining, focussing on those at the nucleotide level that allow the self-assembly processes associated with DNA nanotechnology to be studied. OxDNA, our recently-developed coarse-grained DNA model, is particularly suited to this task, and has opened up this field to systematic study by simulations. We illustrate some of the range of DNA nanotechnology systems to which the model is being applied, as well as the insights it can provide into fundamental biophysical properties of DNA.

Coarse-graining DNA for simulations of DNA nanotechnology

(2013)

Authors:

Jonathan PK Doye, Thomas E Ouldridge, Ard A Louis, Flavio Romano, Petr Sulc, Christian Matek, Benedict EK Snodin, Lorenzo Rovigatti, John S Schreck, Ryan M Harrison, William PJ Smith

Chiral Bosonic Mott Insulator on the Frustrated Triangular Lattice

(2013)

Authors:

Michael P Zaletel, SA Parameswaran, Andreas Rüegg, Ehud Altman

Modelling unidirectional liquid spreading on slanted microposts

Soft Matter 9:29 (2013) 6862-6866

Authors:

A Cavalli, ML Blow, JM Yeomans

Abstract:

A lattice Boltzmann algorithm is used to simulate the slow spreading of drops on a surface patterned with slanted micro-posts. Gibb's pinning of the interface on the sides or top of the posts leads to unidirectional spreading over a wide range of contact angles and inclination angles of the posts. Regimes for spreading in no, one or two directions are identified, and shown to agree well with a two-dimensional theory proposed in Chu, Xiao and Wang. A more detailed numerical analysis of the contact line shapes allows us to understand deviations from the two dimensional model, and to identify the shapes of the pinned interfaces. © 2013 The Royal Society of Chemistry.

Length Distributions in Loop Soups

ArXiv 1308.043 (2013)

Authors:

Adam Nahum, JT Chalker, P Serna, M Ortuno, AM Somoza

Abstract:

Statistical lattice ensembles of loops in three or more dimensions typically have phases in which the longest loops fill a finite fraction of the system. In such phases it is natural to ask about the distribution of loop lengths. We show how to calculate moments of these distributions using $CP^{n-1}$ or $RP^{n-1}$ and O(n) $\sigma$ models together with replica techniques. The resulting joint length distribution for macroscopic loops is Poisson-Dirichlet with a parameter $\theta$ fixed by the loop fugacity and by symmetries of the ensemble. We also discuss features of the length distribution for shorter loops, and use numerical simulations to test and illustrate our conclusions.