2014
DOI: 10.1134/s1990747814010024
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Model of membrane fusion: Continuous transition to fusion pore with regard of hydrophobic and hydration interactions

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Cited by 12 publications
(19 citation statements)
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“…In the case of stalk, the coordinate is the change of distance ∆ H between the fusion peptides and the transmembrane domains of the fusion proteins located in the target membrane and in the viral membrane, respectively ( Figure 2 a), while the radius of the hydrophobic patch ρ can vary freely. As we demonstrated earlier, the process of formation of a pore through the membrane is described by at least two coordinates [ 44 , 45 , 50 , 51 ]. In the case of the π-shaped structure, we selected the height of the hydrophobic part of the pore L , and the pore radius R p ( Figure 2 b) as the system coordinates.…”
Section: Resultsmentioning
confidence: 99%
“…In the case of stalk, the coordinate is the change of distance ∆ H between the fusion peptides and the transmembrane domains of the fusion proteins located in the target membrane and in the viral membrane, respectively ( Figure 2 a), while the radius of the hydrophobic patch ρ can vary freely. As we demonstrated earlier, the process of formation of a pore through the membrane is described by at least two coordinates [ 44 , 45 , 50 , 51 ]. In the case of the π-shaped structure, we selected the height of the hydrophobic part of the pore L , and the pore radius R p ( Figure 2 b) as the system coordinates.…”
Section: Resultsmentioning
confidence: 99%
“…Water density in the pore lumen is, in a sense, a parameter combining the radius and half-height of the hydrophobic belt. However, according to Marcelja approach, which we used for calculating the hydrophobic defect energy 28 , 29 , when the half-height of the hydrophobic belt is fixed, the order parameter of water, which is related to water density, monotonously changes with the belt radius. Thus, the radius and the half-height of the hydrophobic belt can be simultaneously changed in such a manner that the average water density in the pore lumen would remain constant, once again providing an example of two substantially different states of the system corresponding to the same value of the coordinate.…”
Section: Discussionmentioning
confidence: 99%
“…1B ). The energy of water-filled hydrophobic cylinder is calculated in the refs 13 , 28 based on Marcelja theory 29 . In our notation system the energy reads: where (4 πrL ) is the cylinder side surface area; σ h is macroscopic lateral tension at the surface separating lipid tails and water; ξ h ∼ 1 nm is characteristic length of hydrophobic interactions 30 ; I 0 , I 1 are Bessel functions of order zero and one, respectively.…”
Section: Methodsmentioning
confidence: 99%
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“…1B ). The energy of water-filled hydrophobic cylinder is calculated in the refs 14 , 18 based on Marcelja theory 19 as: where (4 πrL ) is the cylinder side surface area; σ h is macroscopic lateral tension at the surface separating lipid tails and water; ξ h ∼1 nm is characteristic length of hydrophobic interactions 20 ; I 0 , I 1 are Bessel functions of order zero and one, respectively.…”
Section: Continuum Theory Of Elasticitymentioning
confidence: 99%