Phase transitions in chromatin: Mesoscopic and mean-field approaches

By means of a minimal physical model, we investigate the interplay of two phase transitions at play in chromatin organization: (1) liquid-liquid phase separation within the fluid solvating chromatin, resulting in the formation of biocondensates; and (2) the coil-globule crossover of the chromatin fiber, which drives the condensation or extension of the chain. In our model, a species representing a domain of chromatin is embedded in a binary fluid. This fluid phase separates to form a droplet rich in a macromolecule (B). Chromatin particles are trapped in a harmonic potential to reproduce the coil and globular phases of an isolated polymer chain. We investigate the role of the droplet material B on the radius of gyration of this polymer and find that this radius varies nonmonotonically with respect to the volume fraction of B. This behavior is reminiscent of a phenomenon known as co-non-solvency: a polymer chain in a good solvent (S) may collapse when a second good solvent (here B) is added in low quantity and expands at higher B concentration. In addition, the presence of finite-size effects on the coil-globule transition results in a qualitatively different impact of the droplet material on polymers of various sizes. In the context of genetic regulation, our results suggest that the size of chromatin domains and the quantity of condensate proteins are key parameters to control whether chromatin may respond to an increase in the quantity of chromatin-binding proteins by condensing or expanding.

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Publication Details

Journal
The Journal of Chemical Physics
Published
2025-01-09
DOI
https://doi.org/10.1063/5.0236019
Citations
4
Primary Topic
Genomics and Chromatin Dynamics
Type
article
Field-Weighted Citation Impact
2.42

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article

Phase transitions in chromatin: Mesoscopic and mean-field approaches

Vincent Dahirel, Marie Jardat, Reda Tiani
4 citations
The Journal of Chemical Physics
Genomics and Chromatin Dynamics
2.42
article

Phase transitions in chromatin: Mesoscopic and mean-field approaches

Vincent Dahirel, Marie Jardat, Reda Tiani
article en
4 citations

Abstract

By means of a minimal physical model, we investigate the interplay of two phase transitions at play in chromatin organization: (1) liquid-liquid phase separation within the fluid solvating chromatin, resulting in the formation of biocondensates; and (2) the coil-globule crossover of the chromatin fiber, which drives the condensation or extension of the chain. In our model, a species representing a domain of chromatin is embedded in a binary fluid. This fluid phase separates to form a droplet rich in a macromolecule (B). Chromatin particles are trapped in a harmonic potential to reproduce the coil and globular phases of an isolated polymer chain. We investigate the role of the droplet material B on the radius of gyration of this polymer and find that this radius varies nonmonotonically with respect to the volume fraction of B. This behavior is reminiscent of a phenomenon known as co-non-solvency: a polymer chain in a good solvent (S) may collapse when a second good solvent (here B) is added in low quantity and expands at higher B concentration. In addition, the presence of finite-size effects on the coil-globule transition results in a qualitatively different impact of the droplet material on polymers of various sizes. In the context of genetic regulation, our results suggest that the size of chromatin domains and the quantity of condensate proteins are key parameters to control whether chromatin may respond to an increase in the quantity of chromatin-binding proteins by condensing or expanding.

The Journal of Chemical PhysicsVol. 162(2)
Centre National de la Recherche Scientifique (FR), Sorbonne Université (FR), PHENIX laboratory (FR)
Agence Nationale de la Recherche
Life in Land
Openalex Percentile: Top 14%
Genomics and Chromatin Dynamics
2.42
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Phase transitions in chromatin: Mesoscopic and mean-field approaches — Vincent Dahirel, Marie Jardat, et al. · The Journal of Chemical Physics (2025) | TGRS Research Map | TGRS