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Fractional Statistical Theory And Use Of Quasi-chemical Approximation For Adsorption Of Interacting K-mers

机译:分数统计理论和准化学近似法在相互作用K聚体吸附中的应用

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摘要

In a recent paper [J.L. Riccardo, A. J. Ramirez-Pastor, F. Roma, Phys. Rev. Lett. 94 (2004) 186101], a new fractional statistical theory of adsorption (FSTA) based on Haldane's statistics was presented. Later [M. Davila, F. Roma, J.L Riccardo, A.J. Ramirez-Pastor, Surf. Sci. 600 (2006) 2011 ], a generalization of the classical quasi-chemical approximation (QCA) was developed in which the adsorbate can occupy more than one adsorption site. In this paper, we describe the statistical thermodynamics of interacting polyatomic adsorbates (k-mers) on homogeneous surfaces, by combining FSTA and QCA. The main thermodynamic functions are obtained in terms of two parameters, g and a, which are related directly to the spatial configuration of a polyatomic molecule in the adsorbed state. Analysis of simulated and experimental results have been carried out in order to (i) explore the reach and limitations of the theoretical model and (ii) evince the physical significance of g and a.
机译:在最近的一篇论文[J.L. Riccardo,A。J. Ramirez-Pastor,F。Roma,物理学。牧师94(2004)186101],提出了一种新的基于霍尔丹统计的吸附分数统计理论(FSTA)。后来[M. Davila,F.Roma,J.L Riccardo,A.J。拉米雷斯·帕斯托(Ramire-Pastor),冲浪。科学600(2006)2011],开发了经典的准化学近似(QCA)的推广,其中被吸附物可以占据一个以上的吸附位点。在本文中,我们通过结合FSTA和QCA描述了均质表面上相互作用的多原子吸附物(k-mers)的统计热力学。根据两个参数g和a获得主要的热力学函数,这两个参数直接与处于吸附状态的多原子分子的空间构型有关。为了(i)探索理论模型的范围和局限性(ii)证明g和a的物理意义,已经进行了模拟和实验结果的分析。

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