2021
DOI: 10.21203/rs.3.rs-480221/v1
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Size Conservation Emerges Spontaneously in Biomolecular Condensates Formed by Scaffolds and Surfactant Clients

Abstract: Biomolecular condensates are liquid-like membraneless compartments that contribute to the spatiotemporal organization of proteins, RNA, and other biomolecules inside cells. Some membraneless compartments, such as nucleoli, are dispersed as different condensates that do not grow beyond a certain size, or do not present coalescence over time. In this work, using a minimal protein model, we show that phase separation of binary mixtures of scaffolds and low-valency clients that can act as surfactants—i.e., that si… Show more

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Cited by 5 publications
(6 citation statements)
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References 86 publications
(170 reference statements)
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“…We show that such size-control process, although it can lead to stationary states within observation time (Fig. 6), is not of obvious thermodynamic origin, as instead recently found for analogous processes in different systems 19,52 . On the contrary, it can be driven by a kinetic trap whose depth increases with bond strength and unevenness in concentrations.…”
Section: Discussionsupporting
confidence: 51%
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“…We show that such size-control process, although it can lead to stationary states within observation time (Fig. 6), is not of obvious thermodynamic origin, as instead recently found for analogous processes in different systems 19,52 . On the contrary, it can be driven by a kinetic trap whose depth increases with bond strength and unevenness in concentrations.…”
Section: Discussionsupporting
confidence: 51%
“…However, re-entrant behaviour of the dense phase with respect to concentration has been observed in several phase-separating systems, suggesting that increasing concentration of a given species does not necessarily promote the formation of large assemblies. While in some cases there appears to be an electrostatic-related change in the interactions 1315 , in others the effect seems to be fully stoichiometric 1619 and most likely functional 20 .…”
Section: Introductionmentioning
confidence: 99%
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“…To do this, we use the Kirkwood-Buff expression 121 to relate the interfacial free-energy density g to the normal and tangential components of the pressure tensor, and the mean value theorem to simplify the result 122 for planar interfaces into g = (L z /2)(P norm − P tang ), where g is the interfacial free-energy density, L z is the length of the simulation box along which the interface occurs, P norm = P zz is normal to the interface and P tang = P xx = P yy is the tangential pressure, and the division by 2 accounts for the fact that there are two interfaces in our simulation set-up. 120 Although the pressure tensor has many possible denitions, from virial to mechanical expressions, the interfacial-free energy density is independent of this arbitrary choice; 123 we use the atomic virial pressure tensor in our calculation, which gives the same results as the molecular virial. 124 We compute only the interfacial free-energy density for the interface between the dense and dilute phases (i.e.…”
Section: Interfacial Free-energy Densitiesmentioning
confidence: 99%
“…A general feature of liquid droplets exhibiting a single phase and separated from bulk liquid, much like an oil droplet in water, should exhibit homogeneous density throughout the interior of the condensate, except, perhaps, for its edges [33][34][35] . Fluorescence-based reporters of local density or crowdedness within a given region of interest (ROI) in an imaged cell could help probe this feature of condensates.…”
Section: Mainmentioning
confidence: 99%