Segregation of Polymers in Confined Spaces
arXiv:0906.4023 · doi:10.1088/1478-3975/9/6/066005
Abstract
We investigate the motion of two overlapping polymers with self-avoidance confined in a narrow 2d box. A statistical model is constructed using blob free-energy arguments. We find spontaneous segregation under the condition: , and mixing under , where L is the length of the box, and the polymer extension in an infinite slit. Segregation time scales are determined by solving a mean first-passage time problem, and by performing Monte Carlo simulations. Predictions of the two methods show good agreement. Our results may elucidate a driving force for chromosomes segregation in bacteria.
References in corpus (7)
- Anomalous Dynamics of Forced Translocation
- Polymer chains in confined spaces and flow-injection problems: some remarks
- Topological interactions between ring polymers: Implications for chromatin loops
- Time scale of entropic segregation of flexible polymers in confinement: Implications for chromosome segregation in filamentous bacteria
- First passage times and asymmetry of DNA translocation
- Unexpected relaxation dynamics of a self-avoiding polymer in cylindrical confinement
- Ejection dynamics of a ring polymer out of a nanochannel
Cited by in corpus (4)
- Polymer segregation under confinement: Free energy calculations and segregation dynamics simulations
- Free energy of a folded polymer under cylindrical confinement
- Free energy and segregation dynamics of two channel-confined polymers of different length
- Equilibrium organization, conformation, and dynamics of two polymers under box-like confinement