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首页> 外文期刊>Journal of Computational Chemistry: Organic, Inorganic, Physical, Biological >Collisions of ideal gas molecules with a rough/fractal surface. A computational study
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Collisions of ideal gas molecules with a rough/fractal surface. A computational study

机译:理想气体分子与粗糙/分形表面的碰撞。计算研究

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The frequency of collisions of ideal gas molecules (argon) with a rough surface has been studied. The rough/fractal surface was created using random deposition technique. By applying various depositions, the roughness of the surface was controlled and, as a measure of the irregularity, the fractal dimensions of the surfaces were determined. The surfaces were next immersed in argon (under pressures 2 x 10(3) to 2 x 10(5) Pa) and the numbers of collisions with these surfaces were counted. The calculations were carried out using a simplified molecular dynamics simulation technique (only hard core repulsions were assumed). As a result, it was stated that the frequency of collisions is a linear function of pressure for all fractal dimensions studied (D = 2,..., 2.5). The frequency per unit pressure is quite complex function of the fractal dimension; however, the changes of that frequency with the fractal dimension are not strong. It was found that the frequency of collisions is controlled by the number of weakly folded sites on the surfaces and there is some mapping between the shape of adsorption energy distribution functions and this number of weakly folded sites. The results for the rough/fractal surfaces were compared with the prediction given by the Langmuir-Hertz equation (valid for smooth surface), generally the departure from the Langmuir-Hertz equation is not higher than 48% for the studied systems (i.e. for the surfaces created using the random deposition technique). (C) 2006 Wiley Periodicals, Inc.
机译:研究了理想气体分子(氩)与粗糙表面的碰撞频率。使用随机沉积技术创建粗糙/分形表面。通过施加各种沉积物,控制了表面的粗糙度,并且作为不规则性的量度,确定了表面的分形维数。然后将表面浸入氩气中(在2 x 10(3)至2 x 10(5)Pa的压力下)并计算与这些表面的碰撞次数。使用简化的分子动力学模拟技术(仅假设硬核排斥)进行了计算。结果表明,对于所有研究的分形维数,碰撞的频率都是压力的线性函数(D = 2,...,2.5)。每单位压力的频率是分形维数的非常复杂的函数。但是,该频率随分形维数的变化并不强烈。发现碰撞的频率由表面上弱折叠位的数量控制,并且在吸附能分布函数的形状与该弱折叠位的数量之间存在一些映射。将粗糙/分形表面的结果与Langmuir-Hertz方程给出的预测(对光滑表面有效)进行了比较,通常对于研究的系统,Langmuir-Hertz方程的偏离不大于48%(即对于使用随机沉积技术创建的表面)。 (C)2006年Wiley Periodicals,Inc.

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