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Need Help With A Process Control Problem

process control chemical cstr

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#1 Theking213

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Posted 17 December 2015 - 08:32 AM

Question has been answered, mods please delete.


Edited by Theking213, 17 December 2015 - 09:44 AM.


#2 Francisco Angel

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Posted 17 December 2015 - 09:01 AM

Dear Theking213:
It seems correct to me, assuming that the volume is constant. So you have the additional relation q_1+q_2=q_out.

Best regards.



#3 Theking213

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Posted 17 December 2015 - 09:04 AM

Dear Theking213:
It seems correct to me, assuming that the volume is constant. So you have the additional relation q_1+q_2=q_out.

Best regards.

 

Great, thank you for your help.



#4 Lucian Gomoescu

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Posted 17 December 2015 - 09:43 AM   Best Answer

Hello,

Francisco is right. The component A mass balance equation is correct, but limited to case of constant volume of reaction phase within reactor.
In addition to this, I want to emphasize other limitations for the validity of last form of equation:
- perfect mixing;
- $ k=0 (because it was included in constants C^, K1 and K2);
- $ q_1=0, $ q_2=0, $ q_out=0 (because they were included in constants, C^,  K1 and K2)
, where: $(var) is time derivative of (var).

In order to extend validity of model, the above mentioned constants must be replaced with functions of time C^(t), K1(t), respectively K2(t).
 

Other small observations:
- There is written "Fluid volume is V cm³ ", so don't forget that, in equation, volume unit in flows and concentrations is m³;
- k should have units of 1/s in the equation.

BR,
Lucian
 



#5 Theking213

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Posted 17 December 2015 - 09:46 AM

Hello,

Francisco is right. The component A mass balance equation is correct, but limited to case of constant volume of reaction phase within reactor.
In addition to this, I want to emphasize other limitations for the validity of last form of equation:
- perfect mixing;
- $ k=0 (because it was included in constants C^, K1 and K2);
- $ q_1=0, $ q_2=0, $ q_out=0 (because they were included in constants, C^,  K1 and K2)
, where: $(var) is time derivative of (var).

In order to extend validity of model, the above mentioned constants must be replaced with functions of time C^(t), K1(t), respectively K2(t).
 

Other small observations:
- There is written "Fluid volume is V cm³ ", so don't forget that, in equation, volume unit in flows and concentrations is m³;
- k should have units of 1/s in the equation.

BR,
Lucian
 

 

 

 

 

Hey thanks for answering, yeah I forgot to mention that  the volume remains constant, I do understand how to change it if the volume does change. Thanks again.

 

 

 

Edited by Theking213, 17 December 2015 - 09:47 AM.





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