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Crossover behavior of star polymers in good solvents

机译:星形聚合物在良好溶剂中的穿越行为

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We perform Monte Carlo calculations for the mean-square center-to-end distance, mean-square radius of gyiation,and second virial coefrcie.nt of f= 3 to 41 arm star polymers composed of rigidly onded hard spheres of va!'fing diameters. As with linear chains, there are two different crossover ~gimes: (i) crossover from the Gaussian chain to.'the K~hnian chain limit,Cwhere the penetration Ilnction 'I'(n increases monotonically with i~creasing polymer molecular weight, and (ii) rossover from the rigid-rod to the Kuhnian chain limit, where the penetration function decreases rith increasing molecular weight. We propose a phenomenological approach for the ex;tension of ur previous crossover theory for linear polymers to star polymers. We show that the theoretical rossover function obtained earlier by Douglas and Freed [Macromolecules 16, 1854 (1984)] fails ) reproduce the simulation data for the penetration function withf~ 6, while the phenomenological rossover model is in good agreement with the simulation detaup data p to f <=41.We also obtain a eneralized crossover equation for the. penetration function for linear and star polymers in good olvents. The crossover equation is able to accurately describe the variation of the infinite molecular reight limit of the penetration function 'I' * (I) with the number of arms Ion the star polymer, and it predicts that #psi#~*(f) approaches 2.39 in hte limit f—>infinity.
机译:我们执行蒙特卡罗计算,计算出均方根中心到末端的距离,回转的均方半径和第二维里系数。f= 3到41个由va!'fing的硬顶硬球组成的臂星形聚合物直径。与线性链一样,有两种不同的交换体系:(i)从高斯链到K'hnian链的极限,其中渗透率I'(n随着聚合物分子量的增加而单调增加, (ii)从刚性杆到Kuhnian链极限的交配,其中渗透函数降低,分子量增加,我们提出了一种线性方法从线性理论到星形聚合物的扩展的现象学方法。道格拉斯和弗里德[Macromolecules 16,1854(1984)]较早获得的理论上的交越函数失败)用f〜6再现了渗透函数的模拟数据,而现象学的交越模型与模拟消散数据p至f <= 41。我们还获得了一个广义交叉方程。良好溶剂中线性和星形聚合物的渗透功能。交叉方程能够准确地描述渗透函数'I'*(I)的无限分子延伸极限随星形聚合物离子臂数的变化,并预测#psi#〜*(f)接近极限f->无穷大为2.39。

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