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arXiv 0812.0122cond-mat.softcond-mat.mtrl-sci
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组成不对称两嵌段共聚物熔体的几何强分凝理论

Geometric strong segregation theory for compositionally asymmetric diblock copolymer melts

C. B. Muratov, M. Novaga, G. Orlandi, C. J. Garcia-Cervera

摘要:

我们已经确定了Wigner-Seitz细胞的几何形状的效果,在强隔离限制的二嵌段共聚物熔体具有较强的组成不对称性。提出了一个变分问题,描述的扭曲链路径由于几何约束所施加的细胞形状。我们计算的几何过剩能量的圆柱形相位排列成六边形,正方形和三角形晶格,并明确表明,六边形晶格具有最低的能量为一个固定的细胞面积。

英文摘要:

We have identified the effect of the Wigner-Seitz cell geometry in the strong segregation limit of diblock copolymer melts with strong composition asymmetry. A variational problem is proposed describing the distortions of the chain paths due to the geometric constraints imposed by the cell shape. We computed the geometric excess energies for cylindrical phases arranged into hexagonal, square, and triangular lattices and explicitly demonstrated that the hexagonal lattice has the lowest energy for a fixed cell area.

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