2008
DOI: 10.1021/jp805715r
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Role of Phospholipid Asymmetry in the Stability of Inverted Hexagonal Mesoscopic Phases

Abstract: The role of phospholipid asymmetry in the transition from the lamellar (L(alpha)) to the inverted hexagonal (H(II)) phase upon the temperature increase was considered. The equilibrium configuration of the system was determined by the minimum of the free energy including the contribution of the isotropic and deviatoric bending and the interstitial energy of phospholipid monolayers. The shape and local interactions of a single lipid molecule were taken into account. The minimization with respect to the configura… Show more

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Cited by 33 publications
(35 citation statements)
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“…This in turn affects the headgroup area to volume ratio which induces a curvature stress causing the transition to non-lamellar phases. In other studies (Mareš et al, 2008; Perutkova et al, 2009; Perutková et al, 2011), a closer look at the pivotal plane radius as a function of chain stiffness and internal curvature revealed that the increase in chain stiffness and internal curvature leads to a reduced pivotal plane radius favoring hexagonal phase transitions.…”
Section: Introductionmentioning
confidence: 72%
“…This in turn affects the headgroup area to volume ratio which induces a curvature stress causing the transition to non-lamellar phases. In other studies (Mareš et al, 2008; Perutkova et al, 2009; Perutková et al, 2011), a closer look at the pivotal plane radius as a function of chain stiffness and internal curvature revealed that the increase in chain stiffness and internal curvature leads to a reduced pivotal plane radius favoring hexagonal phase transitions.…”
Section: Introductionmentioning
confidence: 72%
“…Because the background is consistent with Boltzmann statistics (explicitly independent and indistinguishable constituents), expression (54) can be described as a modified Boltzmann distribution. The explicit independence of constituents in the derivation of the local thermodynamic equilibrium is complemented by introducing the excluded volume effect [the condition (47)] which is reflected in the denominator of Equation (54).…”
Section: Global Equilibrium Of a Multicomponent Membranementioning
confidence: 99%
“…with strongly anisotropically curved structures, such as nanotubular protrusions, 37 tubular and spherical nanovesicles of the erythrocyte membrane, 45 torocyte endovesicles, 46 narrow necks of one-component phospholipid vesicles, 38 two-component vesicles, 34,47 peptidergic vesicles, 48 nanotubules in astrocytes 49 and urothelial cancer cells, 50−52 flattened structures in Golgi bodies, 53 inverse hexagonal lipid phases, 54 and membrane pores. 55,56 While it was previously acknowledged that membrane composition and shape are interdependent, 34,57−59 the orientational ordering model provides a unified explanation of the above feature, and has been reviewed extensively elsewhere.…”
Section: Deviatoric Elasticity May Stabilize Anisotropic Nanostructuresmentioning
confidence: 99%
“…Anisotropic elasticity based theoretical models could explain the emergence of complex membrane geometries like tubules [85, 9094], sponges and egg-cartons [85, 95, 96]. It was first recognized by Iglic̆ and coworkers [97] that the anisotropic elasticity framework can be used to model the curvature modulating effects of membrane associated proteins.…”
Section: Nematic Membrane Model For Protein Driven Membrane Remodementioning
confidence: 99%