2011
DOI: 10.1021/nn201260r
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Modeling the Self-Assembly of Lipids and Nanotubes in Solution: Forming Vesicles and Bicelles with Transmembrane Nanotube Channels

Abstract: Via dissipative particle dynamics (DPD), we simulate the self-assembly of end-functionalized, amphiphilic nanotubes and lipids in a hydrophilic solvent. Each nanotube encompasses a hydrophobic stalk and two hydrophilic ends, which are functionalized with end-tethered chains. With a relatively low number of the nanotubes in solution, the components self-assemble into stable lipid-nanotube vesicles. As the number of nanotubes is increased, the system exhibits a vesicle-to-bicelle transition, resulting in stable … Show more

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Cited by 63 publications
(85 citation statements)
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References 84 publications
(210 reference statements)
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“…DPD is a mesoscopic simulation technique that uses soft-sphere coarse-grained models to capture both the molecular details of the nanoscopic building blocks and their supramolecular organization while simultaneously resolving the hydrodynamics of the system over extended time scales [19,23,31]. In order to capture the dynamics of the soft spheres, the DPD technique integrates Newton's equation of motion via the use of similar numerical integrators used in other deterministic particle-based simulation methods [23,32].…”
Section: Methodsmentioning
confidence: 99%
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“…DPD is a mesoscopic simulation technique that uses soft-sphere coarse-grained models to capture both the molecular details of the nanoscopic building blocks and their supramolecular organization while simultaneously resolving the hydrodynamics of the system over extended time scales [19,23,31]. In order to capture the dynamics of the soft spheres, the DPD technique integrates Newton's equation of motion via the use of similar numerical integrators used in other deterministic particle-based simulation methods [23,32].…”
Section: Methodsmentioning
confidence: 99%
“…Two consecutive beads in a chain are connected via a bond that is described by the harmonic spring potential E bond = K bond ((r − b)/r c ) 2 , where K bond is the bond constant and b is the equilibrium bond length. The constants, K bond and b are assigned values of 64ε and 0.5r c , respectively [19,20]. The three-body stiffness potential along the lipid tails has the form E angle = K angle (1 + cos Â) where  is the angle formed by three adjacent beads.…”
Section: Methodsmentioning
confidence: 99%
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“…DPD is widely used in the modeling soft matter. 43,[46][47][48][49][50] We refer the reader to the Supporting Information (SI), for a detailed discussion of the model and simulation method.…”
Section: Computational Modelmentioning
confidence: 99%
“…First, a simulation set up was generated for the composite coating using a Dissipative Particle Dynamics (DPD) method which allows studying phenomena for relatively long time and length scales. This method has been previously reported for several soft matter systems, such as polymers [ 14 ] and colloids [ 15,16 ] as well as complex systems and processes such as vesicle formation [ 17,18 ] and polyelectrolytes. [ 19,20 ] In parallel, composite coatings were prepared experimentally, containing the selfreplenishing polymer layer and single-size inorganic nanoparticles (SiO 2 with ≈700 nm average diameter).…”
Section: Introductionmentioning
confidence: 99%