CIESC Journal

• 化工学报 • 上一篇    下一篇

双元溶液在等容积残储下的分批精馏

陈甘棠   

  1. 浙江大学
  • 出版日期:1952-01-25 发布日期:1952-01-25

BATCH RECTIFICATION OF BINARY MIXTURES CONSTANT VOLUME HOLDUP

KAN-TONG CHEN (Chekiang University)   

  • Online:1952-01-25 Published:1952-01-25

摘要: <正> 在分批精馏中,初步运转实系利用全部回流法直到塔中各板充满了液储(liquid holdup)以后,再从塔顶上络续收集馏出物作为成品.收集馏出物的方法有下列几种:(1)在[常馏出物成份]法(constant distillate comlposition process)中,在收集馏出物的同时,络续增加回流比,使馏出物成份经常保持不变;(2)在[常回流比]法(constant reflux ratio process)中,则将顶板上的回流比保持不变,而让馏出物中轻组份的浓度逐渐降低,(3)此外还有问歇法(intermittent process)即先用全部回流法操作,常回流管上装置着的储槽(reservoir)中,共液体的轻组份成份已经到达相当浓度时,便迅速地将此储槽中的液体全部放出.全塔又现回复到全部回流状态作为下一次的循环.

Abstract: In literature, assumptions of negligible holdup or constant molal holdup are usually adopted for the batch rectification calculations. It is, however, that in actual cases the number of moles of holdup will vary from plate to plate and from time to time as composition does; therefore, the error introduced when using the constant molal holdup assumption will be con-siderable to a large amount of mixtures. In the present paper the assump-tion of constant volume holdup is proposed and therefrom equations are derived for the following processes. At the end of the "prerun" period, the amount and composition of Liquid in the still, we and Xwe, may be calculated by solving the following equations: where "h" denotes the volume of liquid holdup for each plate and "H" the corresponding number of moles, "a" and "b" are defined by equation (1) and may be considered as constants, "W0" is the moles of liquid origin-ally charged and "N" is the total number of plates of the column. For constant distillate composition processes, where "D" denotes moles of distillate and Y" is the yield fraction. By introducing the concepts of fictitious straight equilibrium line and fictitious straight operating line, the following equations are obtained: where "m" and "p" are the slopes of fictitious equilibrium line and operat-ing line respectively. From equations (6) and (9) "p" and "mD" can be solved, substitute "p" into equations (7) and (8) "mn" and "xn" are obtain-ed, then from values of "xn" and equations (4) and (5) D, W, and Y are determined. For intermittent processes with each withdrawal at steady state of the column, where V= volume of withdrawal, subscripts "q" and "q - 1" denote q-th and (q-1)-th round of steady state in the column respectively. Combine equations (10) and (11) with equation (3), successive values of "WE" and "XWe" can be obtained. The yield fraction after the s-th round of withdrawal is where For non-ideal systems, unless the equilibrium curve can be represented by y = Ax + Bx2 + Cx3, the same procedure outlined above can be followed but with instead of equations (8) and (9).