1998
DOI: 10.1063/1.475704
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Can a single function for χ account for block copolymer and homopolymer blend phase behavior?

Abstract: Most theoretical treatments of polymer-polymer phase behavior assume that homopolymer mixtures and block copolymer melts are controlled by a common segment-segment interaction parameter knows as . This publication describes the results of small-angle neutron scattering ͑SANS͒ experiments conducted as a function of temperature and composition from homogeneous mixtures of poly͑ethylene͒ ͑PE͒ and poly͑ethylenepropylene͒ ͑PEP͒ of equal molecular weight. Analysis of these SANS measurements based on the random phase… Show more

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Cited by 165 publications
(227 citation statements)
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“…Experiments [43] as well as simulations [44] indeed reveal that the peak wavevector q * is ∼ 15 − 20% lower at the order-disorder transition than predicted by SCFT. However, this effect can also be explained by local chain stretching [44,45].…”
Section: Introductionmentioning
confidence: 99%
“…Experiments [43] as well as simulations [44] indeed reveal that the peak wavevector q * is ∼ 15 − 20% lower at the order-disorder transition than predicted by SCFT. However, this effect can also be explained by local chain stretching [44,45].…”
Section: Introductionmentioning
confidence: 99%
“…This change points to a macro-phase-separated system, where the relative amount of the phases is changed. Although higher-order reflections are absent, the coexisting phases can be expected both to be lamellar, since the diblock copolymers are symmetric [12].…”
mentioning
confidence: 99%
“…Each experiment yields a χ value slightly different than another, and best practice dictates measuring χ in the manner most closely related to that in which it will be used. 11,37 For weakly to intermediately segregated systems with experimentally accessible T ODT s, the relationship χ(T ODT ) = χ ODT SCMFT /N generally correlates well with the form χ(T) = α/T + β, where the parameter α is directly related to the excess enthalpy of mixing and β the excess entropy. 12,37−39 This strategy for measuring χ(T) is ideally suited for use in conjunction with SCMFT for the prediction of phase behavior.…”
Section: ■ Discussionmentioning
confidence: 94%