Anomalous diffusion in fractal globules
arXiv:1404.2558 · doi:10.1103/PhysRevLett.114.178102
Abstract
The fractal globule state is a popular model for describing chromatin packing in eukaryotic nuclei. Here we provide a scaling theory and dissipative particle dynamics (DPD) computer simulation for the thermal motion of monomers in the fractal globule state. Simulations starting from different entanglement-free initial states show good convergence which provides evidence supporting the existence of unique metastable fractal globule state. We show monomer motion in this state to be sub-diffusive described by with close to 0.4. This result is in good agreement with existing experimental data on the chromatin dynamics which makes an additional argument in support of the fractal globule model of chromatin packing.
References in corpus (9)
- Molecular Dynamics Simulation Study of Nonconcatenated Ring Polymers in a Melt: I. Statics
- From a melt of rings to chromosome territories: The role of topological constraints in genome folding
- Molecular Dynamics Simulation Study of Nonconcatenated Ring Polymers in a Melt: II. Dynamics
- Ring polymers in the melt state: the physics of crumpling
- Annealed lattice animal model and Flory theory for the melt of non-concatenated rings: Towards the physics of crumpling
- Non-Markovian polymer reaction kinetics
- Effects of topological constraints on globular polymers
- Understanding the dynamics of rings in the melt in terms of annealed tree model
- Probability distributions for polymer translocation
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- RFOT theory for glassy dynamics in a single condensed polymer
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- Mapping the spectrum of 3D communities in human chromosome conformation capture data
- Subdiffusion equation with Caputo fractional derivative with respect to another function in modelling diffusion in a complex system consisting of matrix and channels
- Anomalous statistics in the Langevin equation with fluctuating diffusivity: from Brownian yet non-Gaussian diffusion to anomalous diffusion and ergodicity breaking
- Fractal and knot-free chromosomes facilitate nucleoplasmic transport
- Topological Constraints in Directed Polymer Melts
- Motorized Chromosome Models of Mitosis
- Fractional Brownian motion meets topology: statistical and topological properties of globular macromolecules with volume interactions
- Towards a robust algorithm to determine topological domains from colocalization data
- Influence of Media Disorder on DNA Melting: A Monte Carlo Study
- Anomalous diffusion in coupled viscoelastic media: A fractional Langevin equation approach
- Effective Hamiltonian of topologically stabilized polymer states
- Local Volume Concentration, Packing Domains and Scaling Properties of Chromatin