renshuping 发表于 2016-8-27 15:48:42

Aspen plus计算水中氧气溶解度,结果偏大很多

本人计算氧气在水中溶解度问题,压力1bar,温度20C,为什么和文献值偏差很大,用的是NRTL物性方法,也设氧气为亨利组分了,查看亨利二元参数也有,请各位高手指点一二,Aspen Plus这么大公司的软件,不会连这也算不准吧?

zhangjx73 发表于 2016-8-27 15:48:42

8.23mg/l是空气氛围下(即20%左右体积含量的氧),而不是在纯氧环境下。

renshuping 发表于 2016-8-27 15:48:42

文献值8ppm,结果liquid物流里氧气质量分率0.002,也就是2000ppm。
水流量2000kg/hr,氧气流量1000kg/hr,分离器压力1bar,温度20C。
谢谢高手!

tdl522 发表于 2016-8-27 15:48:42

这是一个bug!

zxz2004 发表于 2016-8-27 15:48:42

学习学习,谢谢分享

Solution4C 发表于 2016-8-27 15:48:42

本帖最后由 Solution4C 于 2016-8-29 08:58 编辑

这个不是Bug,你设置的氧气量太大,这样气相分压也很大。你将氧气量减少到1kg/hr试试看。前后结果对比一下。
然后AspenPlus只是给大家提供了一个模拟平台。里面的二元交互参数什么的还是要自己修改。你可以换CPA试试。这个和实际就比较接近了

tdl522 发表于 2016-8-27 15:48:42

Solution4C 发表于 2016-8-29 08:45 static/image/common/back.gif
这个不是Bug,你设置的氧气量太大,这样气相分压也很大。你将氧气量减少到1kg/hr试试看。前后结果对比一下 ...

帮忙算一个结果出来看看。

Solution4C 发表于 2016-8-27 15:48:42

大概算了一下,没做任何修正的前提下,2ppm

tdl522 发表于 2016-8-27 15:48:42

Solution4C 发表于 2016-8-29 14:29 static/image/common/back.gif
大概算了一下,没做任何修正的前提下,2ppm

依然不对。

常青 发表于 2016-8-27 15:48:42

水中溶解氧8ppm?鱼能活吗?

Solution4C 发表于 2016-8-27 15:48:42

模拟软件都是通用模拟软件,他只是给大家提供了一个计算的平台。里面的数据是要根据自己的实际去修正。不修正当然会有偏差了。MEOH-CO2也是很常规的组分吧。你看哪个软件能算准。

tdl522 发表于 2016-8-27 15:48:42

IDEAL+HENERY(默认参数)25℃——8.23mg/L

捉虾米 发表于 2016-8-27 15:48:42

条件与你一样(物性,进料,温度,压力),算出来是43ppm,当然还是不准(如果你文献值可靠的话),但没你算出来的离谱啊

tdl522 发表于 2016-8-27 15:48:42


ljjt 发表于 2016-8-27 15:48:42

说去说来,过程模拟结果可行与否,最关键的还是取决于物性方法的选取正确与否。

波波 发表于 2016-8-27 15:48:42

tdl522 发表于 2016-8-29 06:36
这是一个bug!

弱弱的问一下
BUG是什么意思

renshuping 发表于 2016-8-27 15:48:42

tdl522 发表于 2016-8-30 17:10
IDEAL+HENERY(默认参数)25℃——8.23mg/L

你好,能把你的Aspen Plus 的Bkp文件留下来好吗?看看我在什么地方做得不合适,谢谢!

高天云 发表于 2016-8-27 15:48:42

本帖最后由 高天云 于 2016-9-3 12:50 编辑

在20℃,1bar条件下,NRTL方程,默认Henry参数,计算氧气溶解度有2312.0ppm。
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

捉虾米 发表于 2016-8-27 15:48:42

高天云 发表于 2016-9-2 16:35
在20℃,1bar条件下,NRTL方程,默认Henry参数,计算氧气溶解度有2312.0ppm。

算出2312 ppm的,在闪蒸模块的"Block option"里确定有输入"Henry component ID"吗?我计算的时候,如果没在里面输入,结果是2312.01 ppm,如果有输入,则是43 ppm。然而无论怎么算也得不到@tdl522 的结果,还望指教

abingchem 发表于 2016-8-27 15:48:42

感觉物性方法很重要,但模拟设置如何与所采用的数据测定环境一致,也是模拟时需要考虑的。
楼主继续研究啊!

renshuping 发表于 2016-8-27 15:48:42

在闪蒸模块的"Block option"里确定有输入"Henry component ID"吗?
- 本文出自马后炮化工论坛-让天下没有难学的化工技术,原文地址:http://meng.horse/thread-158436-1-1.html

谢谢各位的帮助,问题基本确定:虽然建立了Henry组份,但如果在 Block option 里不引用Henry组份,计算结果就没有按亨利定律,所以就不准确了。
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查看完整版本: Aspen plus计算水中氧气溶解度,结果偏大很多