2003
DOI: 10.1080/0026897031000112424
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The properties of fully flexible Lennard-Jones chains in the solid phase: Wertheim theory and simulation

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Cited by 17 publications
(15 citation statements)
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References 43 publications
(37 reference statements)
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“…The fluid-solid equilibria of fully flexible hardsphere chains, 37 fully flexible hard disks 38 ͑two dimensions͒, and fully flexible LJ chains [39][40][41] have been predicted, yielding good agreement with simulation. A mean-field theory in the spirit of Longuet-Higgins and Widom 42,43 has also been used to model fully flexible hard-chain molecules interacting via mean-field dispersion interactions.…”
Section: ͒supporting
confidence: 49%
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“…The fluid-solid equilibria of fully flexible hardsphere chains, 37 fully flexible hard disks 38 ͑two dimensions͒, and fully flexible LJ chains [39][40][41] have been predicted, yielding good agreement with simulation. A mean-field theory in the spirit of Longuet-Higgins and Widom 42,43 has also been used to model fully flexible hard-chain molecules interacting via mean-field dispersion interactions.…”
Section: ͒supporting
confidence: 49%
“…Second, the difference of the Hamiltonian does also affect the equation of state in the solid phase. It has been shown previously that even if a CP1 structure is ''imposed'' on a fully flexible chain in the solid phase, its equation of state differs from that of the rigid linear chain 41 in the same CP1 solid structure. Therefore the difference of the Hamiltonian affects the equation of state, even if the same solid structure is considered.…”
Section: Discussionmentioning
confidence: 99%
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“…The attractive portion of the potential U mn A (r ij ) is modeled as a short-range surface potential where a U ∼ 1/r 6 interaction is shifted by mn = σ mn − σ . The attractive well width for each m-n pair is always within a distance of σ mn such that all the energetics occur between nearest-neighbor contacts, which leads to attractions between constituent lock particles differentiating them from flexible chains [29,30]. We express all quantities as dimensionless quantities, namely distance r =r/D K , time…”
Section: Modelmentioning
confidence: 99%
“…In this paper we study Lennard-Jones helices and show that this simple system has sufficient features to display a similar first order transition. Lennard-Jones helices, in the following considered as continuous lines, have a cousin in the polymer model of Lennard-Jones chains [3,4]. The primary structure of Lennard-Jones Waals forces were calculated between colloidal particles of various simple geometric shapes [15,16] as well as for more complicated symmetries such as shells [17], tori [18] and helices [19].…”
Section: Introductionmentioning
confidence: 99%