首页> 外文期刊>The Journal of Chemical Physics >Hydrodynamics and microphase ordering in block copolymers: Are hydrodynamics required for ordered phases with periodicity in more than one dimension?
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Hydrodynamics and microphase ordering in block copolymers: Are hydrodynamics required for ordered phases with periodicity in more than one dimension?

机译:嵌段共聚物中的流体动力学和微相有序性:对于周期性具有一个以上维的有序相,是否需要流体力学?

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We use Brownian dynamics (BD), molecular dynamics, and dissipative particle dynamics to study the phase behavior of diblock copolymer melts and to determine if hydrodynamics is required in the formation of phases with greater than one-dimensional periodicity. We present a phase diagram for diblock copolymers predicted by BD and provide a relationship between the inverse dimensionless temperature epsilon/k(B)T and the Flory-Huggins chi parameter, allowing for a quantitative comparison between methods and to mean field predictions. Our results concerning phase behavior are in good qualitative agreement with the theoretical predictions of Matsen and Bates [M. W. Matsen and F. S. Bates, Macromolecules 29, 1091 (1996)]; however, fluctuation effects arising from finite polymer lengths substantially alter the phase boundaries. Our results pertaining to the hydrodynamics are in contrast to earlier work by Groot [R. D. Groot, T. J. Madden, and D. J. Tildesley, J. Chem. Phys. 110, 9739 (1999); D. Frenkel and B. Smit, Understanding Molecular Simulation, 2nd ed. (Academic, New York, 2001)]. In particular, we obtain the hexagonal ordered cylinder phase with BD, a method that does not include hydrodynamics. (C) 2004 American Institute of Physics.
机译:我们使用布朗动力学(BD),分子动力学和耗散粒子动力学来研究二嵌段共聚物熔体的相行为,并确定在形成一维周期以上的相时是否需要流体动力学。我们提出了由BD预测的二嵌段共聚物的相图,并提供了无量纲逆温度epsilon / k(B)T与Flory-Huggins chi参数之间的关系,从而实现了方法之间的定量比较和平均场预测。我们关于相行为的结果与Matsen和Bates的理论预测在质量上吻合[M. W.Matsen和F.S.Bates,高分子29,1091(1996)];然而,由有限的聚合物长度引起的波动效应实质上改变了相界。我们有关流体动力学的结果与Groot [R. D. Groot,T。J. Madden和D. J. Tildesley,J. Chem。物理110,9739(1999); D. Frenkel和B. Smit,《理解分子模拟》,第二版。 (纽约,Academic,2001年)。特别是,我们使用BD获得了六角有序圆柱相,该方法不包括流体动力学。 (C)2004年美国物理研究所。

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