首页> 外文期刊>Langmuir: The ACS Journal of Surfaces and Colloids >Simulation of adsorption, desorption, and exchange kinetics of mixtures on planar surfaces. 1. Kinetic-diffusion-controlled adsorption and desorption for one-component mixtures
【24h】

Simulation of adsorption, desorption, and exchange kinetics of mixtures on planar surfaces. 1. Kinetic-diffusion-controlled adsorption and desorption for one-component mixtures

机译:模拟混合物在平面上的吸附,解吸和交换动力学。 1.单组分混合物的动力学扩散控制吸附和解吸

获取原文
获取原文并翻译 | 示例
       

摘要

The quantitative theory for the kinetic-diffusion-controlled adsorption and desorption onto planar substrates has been developed. A power series representation of the adsorption and desorption valid for short times and an asymptotic representation valid for long times are given for systems obeying any adsorption isotherms. For the diffusion-controlled adsorption and desorption the analytical solutions over a wide range of time are found for one-component mixtures satisfying arbitrary adsorption isotherms by using the consistent time scale (CTS) approach. It is shown that the relaxation function F(t) may be applied to describe the adsorption and desorption processes over a wide range of times. The equation in the form of F(t) = log[T-0/Gamma(t) - 1] = n log(t/t(rel)) describes the kinetic-diffusion-controlled adsorption and desorption processes for arbitrary adsorption isotherms. The analytical analysis is shown to be asymptotical. The correlation n equals 0.5 for long times for different adsorption isotherms (linear, Langmuir, and nonlinear). Simple formulas are derived to calculate the parameters n, t(rel), and D* (effective diffusion coefficient in the adsorbed layer) and also the times of establishment of the equilibrium states for the adsorption and desorption processes obeying arbitrary adsorption isotherms. [References: 18]
机译:已经建立了动力学扩散控制的吸附和解吸到平面基板上的定量理论。对于服从任何吸附等温线的系统,给出了在短时间内有效的吸附和解吸的幂级数表示和在长时间内有效的渐近表示。对于扩散控制的吸附和解吸,通过使用一致的时间标度(CTS)方法,可以找到满足任意吸附等温线的单组分混合物在宽范围内的分析溶液。结果表明,弛豫函数F(t)可用于描述很宽范围内的吸附和解吸过程。 F(t)= log [T-0 / Gamma(t)-1] = n log(t / t(rel))形式的方程描述了任意吸附等温线的动力学扩散控制吸附和解吸过程。分析分析显示为无症状的。对于不同的吸附等温线(线性,Langmuir和非线性),长时间相关性n等于0.5。推导了简单的公式来计算参数n,t(rel)和D *(在吸附层中的有效扩散系数),以及建立吸附和解吸过程遵循任意吸附等温线的平衡状态的时间。 [参考:18]

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号