豆类、块茎类、谷类和海产品粉碎能方程(模型)的比较评价

William A Olosunde, Abasiama J Akpan, Orua O Antia
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摘要

寻求更精确地预测能量,使其足以接近粉碎后的食品材料的任何期望的最终粒度是必要的。这是为了避免能源浪费,获得更细的产品尺寸,均匀,可以鼓励容易混合,脱水/干燥等。在这方面,通过应用一些主要能量方程(模型),对一些选定的豆类(大豆和豆类)、谷物(高粱、小米、玉米和小麦)、海产品(小龙虾)和块茎(木薯和山药)进行粉碎;因为它们在食品工业中有各种应用。采用了四种能量方程(模型),即用于尺寸减小的Kick方程、Rittinger方程和Bond方程,以及用于质量尺寸减小的OruaAntia最小能量方程。确定每个方程(模型)中用于所选食品物料粉碎的常数,并使用该常数来获得所需的粉碎比能,以达到所需的最终产品尺寸。计算了相应的磨削时间以达到期望的最终产品,并用于磨床的操作。结果表明,OruaAntia最小能量方程可用于选定的食品原料,其最终平均粒径与所期望的非常接近,百分比偏差为1.66%,Rittinger方程的平均百分比偏差为6.88%。技术分析再次证实,Kick方程只能预测粗颗粒,最终粒径平均百分比偏差为38.40%,Bond方程可能仅限于粗颗粒和中间颗粒的预测;由于最终粒度的平均百分比偏差为16.19%。除了使用里廷格能量方程获得细颗粒外,使用Orua Antia最小能量方程可能进一步获得所需的更细的颗粒尺寸。
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Comparative Assessment of Comminution Energy Equations (Models) Using Some Selected Legumes, Tubers, Cereals and Sea Food
The quest to predict more precisely energy that is just enough to achieve closely any desired final particle size of food material subjected to comminution is necessary. This is to avoid energy wastage, obtain finer product size(s) that are uniform and can encourage easy mixing, dehydration/drying, etc. In this regard, some selected legumes (soybeans and beans), cereals (sorghum, millet, corn and wheat), sea food (crayfish) and tubers (cassava and yam) were subjected to comminution through the application of some major energy equations (models); as they find various applications in food industries. Four energy equations (models) namely the Kick’s, Rittinger’s and Bond’s for size reduction and the OruaAntia’s minimum energy equation for mass-size reduction were employed. The constant in each equation (model) to be applied in grinding of selected food materials was determined and used in obtaining the required specific energy of comminution needed to accomplish desired final product size(s). The corresponding grinding time expected to achieve the desired final product were computed and used in operating the grinding machine. Results revealed that the OruaAntia’s minimum energy equation for mass-size reduction operation may be applied on the selected food materials to achieve very closely any desired final average particle diameter with a percentage deviation of 1.66% followed with Rittinger’s equation having average percentage deviation of 6.88%. Technical analysis re-affirm that Kick’s equation could only achieve coarse particles as the final particle size showed average percentage deviation of 38.40%, while Bond’s equation may be limited to prediction of coarse and intermediate particles; since the final particle size average percentage deviation was 16.19%. Besides using Rittinger’s energy equation to obtain fine particles, the use of Orua Antia minimum energy equation may possibly further achieve desired finer particle size(s).
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