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LARGE SCALE MONTE CARLO SIMULATIONS OF CENTER-ADSORBED STAR POLYMERS

机译:中心吸附星型聚合物的大规模蒙特卡罗模拟

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A star-shaped polymer whose center unit is adsorbed on a surface offers a peculiar example of surface-grafted polymers. When it is isolated in a good solvent, it has been conjectured that several distinct scaling relations hold for the monomer and end-point density profiles. Especially, the density decay in a direction parallel to the surface is described by a new critical exponent lambda(f) as p(r, z = 0) similar to r(-d+lambda(f)). However, the precise values of the exponent as a function of the number of arms were still unclear. Another interesting quantity is the total number of configurations behaving as N similar to l(gamma s(f)-1)mu(fl). Here, l is the length of the arm, mu the effective coordination number for a single chain, and lambda(s)(f) a new surface critical exponent yet to be known. We perform large scale Monte Carlo simulations of such an adsorbed star with the number of arms, f, ranging from 2 to 15, to verify the predicted scaling theory and to calculate various static properties and exponents, Estimates of gamma(s)(f) are presented. The validity of the scaling relations is clearly shown, and the first estimation of the value of lambda(f) is given also. Furthermore, an empirical form of the exponent lambda(f) as a function of f is proposed. (C) 1996 American Institute of Physics. [References: 22]
机译:中心单元吸附在表面上的星形聚合物提供了表面接枝聚合物的特殊示例。当将其隔离在良好的溶剂中时,已经推测对于单体和终点密度分布,存在几种不同的比例关系。特别是,类似于新的r(-d + lambda(f)),新的临界指数lambda(f)描述为在平行于表面的方向上的密度衰减为p(r,z = 0)。但是,指数的精确值与臂数的函数关系仍然不清楚。另一个有趣的数量是类似于l(gamma s(f)-1)mu(fl)的N总数。在这里,l是臂的长度,mu是单链的有效配位数,而lambda(f)是一个未知的新表面临界指数。我们对臂数f在2至15之间的吸附恒星进行大规模的蒙特卡洛模拟,以验证预测的定标理论并计算各种静态性质和指数,γ(s)(f)的估计被提出。清楚地显示了比例关系的有效性,并且还给出了lambda(f)值的第一估计。此外,提出了经验lambda(f)作为f的函数的形式。 (C)1996年美国物理研究所。 [参考:22]

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