Mathematical Models for Mixing Time of Some Additive Free Calcium Soap Lubricating Greases

A. Sterpu, I. Niță, A. Neagu, A. Dumitru, Sibel Geacai
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Abstract

Mixing is among the most common processes in chemical, biochemical, pharmaceutical, polymer, mineral, food, and wastewater treatment industries [1]. Several examples of greases mixing processes can be found in the literature [2]-[5]. Four greases were prepared with different concentration of calcium soap: 5%, 10%, 15% and 20% in paraffin oil. The preparation formulas for these four greases and manufacture method were presented in a recent work [6]. The aim of this study was to find a mathematical model for the mixing time of some additive-free lubricating greases. The mathematical modeling consisted on finding an accurate equation linking the mixing time (tm) and the Reynolds number (Re) at different soap concentrations and temperatures. The mixing experiments were carried out in a laboratory autoclave equipped with an anchor impeller, without baffles, at 8 speed ratio, from 100 to 800 rpm. The models resulted from the tm variation versus Re are power function type tm = a x Reb, where the coefficients a and b are functions of soap concentration in base oil and the processing temperature
无钙皂类润滑脂混合时间的数学模型
混合是化学、生化、制药、聚合物、矿物、食品和废水处理行业中最常见的过程之一。润滑脂混合过程的几个例子可以在文献[2]-[5]中找到。在石蜡油中添加5%、10%、15%和20%的钙皂,制备了4种润滑脂。本文介绍了这四种润滑脂的制备配方和制备方法。本研究的目的是建立一些无添加剂润滑脂混合时间的数学模型。数学建模的目的是找到在不同肥皂浓度和温度下混合时间(tm)和雷诺数(Re)之间的精确方程。混合实验在装有锚式叶轮的实验室高压釜中进行,无挡板,转速比为8,转速为100 ~ 800 rpm。tm随Re变化的模型为幂函数型tm = a x Reb,其中系数a和b是基础油中肥皂浓度和加工温度的函数
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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