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Weak segregation theory and non-conventional morphologies in the ternary ABC triblock copolymers

机译:三元ABC三嵌段共聚物中的弱偏析理论和非常规形态

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The statistical theory of microphase separation in the ternary ABC triblock copolymers is presented and the corresponding phase diagrams are built both for the linear and miktoarm copolymers. For this purpose the Leibler weak segregation theory in molten diblock copolymers is generalized to multi-component monodisperse block copolymers with due regard for the 2nd shell harmonics contributions defined in the paper. The Hildebrand approximation for the chi-parameters is used. The physical meaning of this and alternative choices for the chi-parameters is discussed. The symmetric A(f)B(1-2f)C(f) copolymers with the middle block non-selective with respect to the side ones are shown to undergo the continuous ODT not only into the lamellar phase but also, instead, into various non-conventional cubic phases (depending on the middle block composition it could be the simple cubic, face-centered cubic or non-centrosymmetric phase, which reveals the symmetry of I4(1)32 space group No. 214 first predicted to appear in molten block copolymers). For asymmetric linear ABC copolymers a region of compositions is found where the weakly segregated gyroid (double gyroid) phase exists between the planar hexagonal and lamellar or one of the non-conventional cubic phases up to the very critical point. In contrast, the miktoarm (star) ABC block copolymers with one of its arm non-selective with respect to the two others are shown to reveal a pronounced tendency towards strong segregation, which is preceded by increase of stability of the conventional BCC phase and a peculiar weakly segregated BCC phase (BCC3), where the dominant harmonics belong to the 3rd coordination sphere of the reciprocal lattice. The validity region of the developed theory is discussed and outlined in the composition triangles both for linear and miktoarm copolymers. We present also the list of the 2nd shell harmonics (SAXS reflections) allowed and prohibited in some of the non-conventional morphologies due to the weak segregation considerations and comparison of our results with the preceding SCFT treatment of the ABC copolymers by Matsen.
机译:提出了三元ABC三嵌段共聚物中微相分离的统计理论,并建立了线性和米克臂共聚物的相图。为此目的,在熔融二嵌段共聚物中的Leibler弱偏析理论被推广到多组分单分散嵌段共聚物中,同时适当考虑了本文中定义的第二级壳谐波贡献。使用chi参数的Hildebrand近似值。讨论了此物理意义以及对chi参数的其他选择。具有相对于侧链为非选择性的中间嵌段的对称A(f)B(1-2f)C(f)共聚物显示不仅经历了连续的ODT层状相而且经历了连续的ODT非常规立方相(取决于中间嵌段的组成,它可以是简单立方,面心立方或非中心对称相,这揭示了首先预测在熔融态出现的I4(1)32空间群214的对称性嵌段共聚物)。对于不对称线性ABC共聚物,发现了一个组成区域,其中在平面六方和层状或非常规立方相之一之间存在弱分离的螺旋状(双螺旋)相,直至临界点为止。相比之下,miktoarm(star)ABC嵌段共聚物中,其中一个相对于另两个而言是非选择性的,显示出明显的强烈偏析趋势,这是在常规BCC相的稳定性增加之前进行的。特殊的弱隔离BCC相(BCC3),其中主要谐波属于倒易晶格的3配位域。讨论了发达理论的有效性区域,并在线性和miktoarm共聚物的组成三角形中进行了概述。由于偏析的考虑较弱,我们还列出了一些非常规形态中允许和禁止的二次壳谐波(SAXS反射)列表,并将我们的结果与之前通过Matsen对ABC共聚物的SCFT处理进行了比较。

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