期刊文献+
共找到3篇文章
< 1 >
每页显示 20 50 100
非牛顿流体中溶质分散的一种近似理论
1
作者 唐立群 《中国纺织大学学报》 CSCD 1989年第6期106-112,共7页
本文对溶质在作圆管流动的非牛顿流体中非定常分散过程进行了理论研究。讨论了三种微观结构的非牛顿流体模型——微极流体、等温双极流体和偶应力流体。利用奇异摄动方法(多重尺度法),取三个时间尺度:t_0=t,t_1=εt,t_2=ε~2t(ε<<... 本文对溶质在作圆管流动的非牛顿流体中非定常分散过程进行了理论研究。讨论了三种微观结构的非牛顿流体模型——微极流体、等温双极流体和偶应力流体。利用奇异摄动方法(多重尺度法),取三个时间尺度:t_0=t,t_1=εt,t_2=ε~2t(ε<<1),导出等效扩散系数、分散方程的近似形式及其一致有效的解析解。等效扩散系数D'=D+U^2a^2/48DK由分子扩散系数和表现扩散之和组成。在牛顿流体情况,本方法得到的等效扩散系数和Aris的结果完全相同。本方法适用于研究已知圆管流速分布的任意流体模型中溶质的分散问题。本文结果同样可以直接推广于其它非牛顿流体模型,例如三阶Rivlin-Erickson流体,Reiner-Philippoff流体等,只要其流速分布可以表达为 V={0,0,1-r^2-f(r)}的形式。 展开更多
关键词 非牛顿流体 溶质分散 近似理论
下载PDF
Hydrodynamic dispersion of reactive solute in a Hagen–Poiseuille flow of a layered liquid
2
作者 Sudip Debnath Apu Kumar Saha +1 位作者 B.S.Mazumder Ashis Kumar Roy 《Chinese Journal of Chemical Engineering》 SCIE EI CAS CSCD 2017年第7期862-873,共12页
An analysis of the solute dispersion in the liquid flowing through a pipe by means of Aris–Barton's ‘method of moments', under the joint effect of some finite yield stress and irreversible absorption into th... An analysis of the solute dispersion in the liquid flowing through a pipe by means of Aris–Barton's ‘method of moments', under the joint effect of some finite yield stress and irreversible absorption into the wall is presented in this paper. The liquid is considered as a three-layer liquid where the center region is Casson liquid surrounded by Newtonian liquid layer. A significant change from previous modelling exercises in the study of hydrodynamic dispersion, different molecular diffusivity has been considered for the different region yet to be constant. For all time period, finite difference implicit scheme has been adopted to solve the integral moment equation arising from the unsteady convective diffusion equation. The purpose of the study is to find the dependency of solute transport coefficients on absorption parameter, yield stress, viscosity ratio, peripheral layer variation and in addition with various diffusivity coefficients in different liquid layers. This kind of study may be useful for understanding the dispersion process in the blood flow analysis. 展开更多
关键词 Casson liquid Yield stress Axial-dispersion coefficient Irreversible reaction DIFFUSIVITY
下载PDF
A new association state of solutes in nanoconfined aqueous solutions
3
作者 YuSong Tu Liang Zhao HaiPing Fang 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS CSCD 2016年第11期28-35,共8页
Recently, we have found a reversible transition between the dispersion and aggregation states of solute molecules in aqueous solutions confined in nanoscale geometry, where solutes exhibit distinct behavior in a new a... Recently, we have found a reversible transition between the dispersion and aggregation states of solute molecules in aqueous solutions confined in nanoscale geometry, where solutes exhibit distinct behavior in a new association state from that in the dispersion and aggregation states observed usually in macroscopic systems. However, it remains unknown whether this new association state of solute molecules found in nanoconfined systems would vanish with the system size increasing and approaching the macroscopic scale. Here, we achieve the phase diagram of solute association states by making the analyses of Gibbs free energy of solutes in nanoconfined aqueous solutions in detail. In the phase diagram, we observe a closed regime with a finite system size of nanoconfined aqueous solutions and a solute concentration range, only in which there exists the new association state of solutes with the reversible transition between the aggregation and dispersion states, and there indeed exists an upper limit of the system size for the new association state, around several tens nanometers. These findings regarding the intimate connection between the system size and the solute association behavior provides the comprehensive understanding of the association dynamics of solutes in nanoconfined environment. 展开更多
关键词 solute association states reversible transition nanoconfined aqueous solutions free energy barrier
原文传递
上一页 1 下一页 到第
使用帮助 返回顶部