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2009
DOI: 10.1016/j.polymer.2009.02.044
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Influence of confinement on conformational entropy of a polymer chain and structure of polymer–nanoparticles complexes

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Cited by 17 publications
(20 citation statements)
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“…Indeed, the concurrent presence of high-energy interfaces and conformational entropy constraints of the macromolecules under nanoconfined conditions causes profound differences in the aggregation behavior of the polymer131516 and can influence both its morphology and its crystallinity degree. This work aims to exploit this peculiar phase transition to induce the formation of crystallized architectures, which, at the same reactant concentrations and process conditions, are not usually formed in bulk media.…”
mentioning
confidence: 99%
“…Indeed, the concurrent presence of high-energy interfaces and conformational entropy constraints of the macromolecules under nanoconfined conditions causes profound differences in the aggregation behavior of the polymer131516 and can influence both its morphology and its crystallinity degree. This work aims to exploit this peculiar phase transition to induce the formation of crystallized architectures, which, at the same reactant concentrations and process conditions, are not usually formed in bulk media.…”
mentioning
confidence: 99%
“…We will refer to this algorithm as the (011) motion: as mentioned above, the vectors connecting two following beads are of the kind (011), that is, only two of their three components are not null and they have values in absolute modulus equal to 1. This algorithm differs from the ones previously used in literature, both for polymers and for polypeptides for the maximum coordination number which each chain bead can experiment, meaning the number of sites available for the allocation of the successive bead: in this case, it is equal to 12, to reduce the chain flexibility, introducing a lower number of allowed angles between two following links connecting chain beads.…”
Section: Methodsmentioning
confidence: 99%
“…The conformational entropy of the confined and the unconfined single polymer chain is calculated using the SC method, a kind of MC method well described in literature and previously used to estimate the entropy of chains terminally attached to a surface . According to this method, the calculation of the chain conformational entropy is based on the following definition ω|i=normalΩtrue(i+1true)/normalΩtrue(itrue) where normalΩ|i and normalΩtrue(i + 1true) represent the number of accessible conformations for the chain consisting of i and of i + 1 beads, respectively; ωfalse(ifalse) can be interpreted as the number of allowed allocation for the bead i + 1, that is, the coordination number for the ith bead; as described above, we have ωfalse(ifalse) 12 normalfnormalonormalr i = 1, 2,, N …”
Section: Methodsmentioning
confidence: 99%
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“…In one argument put forth by Lindenmeyer [32], the researchers proposed that the conformational entropy of a polymer chain is proportional to the number of conformations that it can adopt. If the chain approaches a substrate (i.e., a crystal or a filler), some of its conformations will be forbidden and the resulting entropy can be accordingly diminished [33][34][35].…”
Section: Non-isothermal Crystallizationmentioning
confidence: 99%