2006
DOI: 10.1016/j.polymer.2005.05.160
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Polyethylene {201} crystal surface: interface stresses and thermodynamics

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Cited by 32 publications
(63 citation statements)
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“…In the current work, results for linear PE using both PYS and TRaPPE-UA are reported, for purposes of comparison to our previous work as well as to that of Ramos et al 43 The interlamellar domain was modeled using a similar strategy as described in our previous publications. 25 We started with a crystal phase, modeled using 48 linear polyethylene segments, each having 112 UA sites in fully extended conformation, placed on a crystal lattice of 4 x 6 x 56 9 unit cells so that the crystal exhibits pseudo-hexagonal symmetry. The crystal lattice was oriented such that the {201} facet of the crystal was normal to the z direction of the simulation cell.…”
Section: Methodmentioning
confidence: 99%
See 1 more Smart Citation
“…In the current work, results for linear PE using both PYS and TRaPPE-UA are reported, for purposes of comparison to our previous work as well as to that of Ramos et al 43 The interlamellar domain was modeled using a similar strategy as described in our previous publications. 25 We started with a crystal phase, modeled using 48 linear polyethylene segments, each having 112 UA sites in fully extended conformation, placed on a crystal lattice of 4 x 6 x 56 9 unit cells so that the crystal exhibits pseudo-hexagonal symmetry. The crystal lattice was oriented such that the {201} facet of the crystal was normal to the z direction of the simulation cell.…”
Section: Methodmentioning
confidence: 99%
“…[22][23][24] The method has been applied to linear HDPE 25,26 and to isotactic polypropylene, with good results. 27 More recently, representative structures generated by this method have been used as the starting point for large strain deformations of HDPE using nonequilibrium molecular dynamics.…”
mentioning
confidence: 99%
“…Adapting the Gibbs dividing surface technique employed by Hutter et al, 45 the gradual transition in X(z) from crystal to amorphous melt was approximated by a step function at z = D. The Gibbs dividing surface was chosen such that the integral of the difference between the true crystallinity profile and the step function approximation vanishes when the step function is located at z=D:…”
Section: Z X Ymentioning
confidence: 99%
“…In similar studies concerning filler/polymer composites where some intermediate or interphase layer around fillers is incorporated into the modeling, the properties of this third phase have been treated alike . At the molecular simulation level, Hütter et al employed the concept of a sharp Gibbs dividing surface to define a set of interfacial properties corresponding to the interphase; they obtained interfacial stresses and interfacial internal energies, but were not able to extract a value for the interfacial tension owing to significant contributions from its dependence on interfacial strain. Although several studies have been devoted to the mechanical characterization of the central amorphous phase, to date no rigorous attention has been paid to the systematic, methodological elastic characterization of the interphase as is presented in this study.…”
Section: Introductionmentioning
confidence: 99%