2023
DOI: 10.1103/physreve.107.054120
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Demixing of homogeneous binary lipid membranes induced by protein inclusions

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Cited by 2 publications
(1 citation statement)
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“…There is extensive literature on how particles—nearby, attached, or inserted into a membrane—affect membrane shape. Examples include the effects of different types of lipids [2130] polymers [3135] nanoparticles [3640] phospholipid-surfactant mixtures [41], protein pumps [20, 42], adsorbed BAR proteins [4348] inter-calated curvature-inducing proteins [4951] and crowds of sterically-repelling proteins [5256] (see also reviews in [5759] Generally speaking, the total free energy of such systems contains, besides the Helfrich free energy, the free energy of the particles and a term accounting for the interaction of the membrane with the particles. Expressions for the free energy of the particles often contain terms penalising phase boundaries [22, 41, 43, 49, 60] and terms accounting for interactions between the particles and for entropy, either through a Flory-Huggins theory for a mixture of occupied and unoccupied sites [21, 27, 33, 41, 43], or a Ginzburg-Landau expansion thereof [22, 49, 61].…”
Section: Introductionmentioning
confidence: 99%
“…There is extensive literature on how particles—nearby, attached, or inserted into a membrane—affect membrane shape. Examples include the effects of different types of lipids [2130] polymers [3135] nanoparticles [3640] phospholipid-surfactant mixtures [41], protein pumps [20, 42], adsorbed BAR proteins [4348] inter-calated curvature-inducing proteins [4951] and crowds of sterically-repelling proteins [5256] (see also reviews in [5759] Generally speaking, the total free energy of such systems contains, besides the Helfrich free energy, the free energy of the particles and a term accounting for the interaction of the membrane with the particles. Expressions for the free energy of the particles often contain terms penalising phase boundaries [22, 41, 43, 49, 60] and terms accounting for interactions between the particles and for entropy, either through a Flory-Huggins theory for a mixture of occupied and unoccupied sites [21, 27, 33, 41, 43], or a Ginzburg-Landau expansion thereof [22, 49, 61].…”
Section: Introductionmentioning
confidence: 99%