Aspen adsorption
关于ASPEN adsorption 的问题,请大家解决一下。每次运行时都出现Initialization failed at time 0,这要从哪个地方去调整
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
请问LZ解决了么?我也遇到相同的问题,不知如何破解。。。{:1106_361:} N123 发表于 2017-2-15 15:32
请问LZ解决了么?我也遇到相同的问题,不知如何破解。。。
从里面的例子基础上改动,容易初始化 yuandanfengqing 发表于 2017-2-15 21:36
从里面的例子基础上改动,容易初始化
谢谢回复,可是我完全按照吸附分离氮气和氧气的那个视频的例子建模,却有报错,run那个按钮是灰色的、、、 说明你的参数没有完全设置好 遇到同样问题,求助楼主解决了吗? 苏饼1996 发表于 2017-6-26 18:53
遇到同样问题,求助楼主解决了吗?
没有。后来就没研究那个问题了 我也出了问题。怎么办呢 Guess转世 发表于 2022-1-14 21:34
我也出了问题。怎么办呢
你好,请问你解决这个问题了吗? 我也出现了同样的问题,感觉是方程数和变量不匹配 N123 发表于 2017-2-18 22:30
谢谢回复,可是我完全按照吸附分离氮气和氧气的那个视频的例子建模,却有报错,run那个按钮是灰色的、、 ...
我也是按照氮氧分离那个视频建模,也是run灰色。现在也还没解决好。adsorbpiton就是好难,不像plus或者hysys有提示。 LIUdddd 发表于 2022-3-2 15:51
你好,请问你解决这个问题了吗?
您好,我已经解决了 Guess转世 发表于 2022-9-27 09:19
您好,我已经解决了
您好,请问怎么解决的 OscarGPS 发表于 2023-3-8 10:55
您好,请问怎么解决的
您好,请问如何解决的 单曲猫咪 发表于 2024-3-13 11:23
您好,请问如何解决的
我也是现在开始学aspen adsorption,能不能加个联系方式(QQ:347721956)一起学习,一个人真的焦头烂额,连个讨论的人都没有 最近在学,感觉很难整,关键不像aspen模拟流程,还大概知道是哪里出错了
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