I need to calculate the minimum steam flow, which is high enough to prevent water hammer.
Here is the thing:
200# and 600# steam are used in the falre.
Use 200# steam when flaring light, meanwhile shutoff 600# steam
and use 600# steam when flareing heavy, meanwhile shutoff 200# steam.
However, we can not completely shutoff tthe 600# steam when 200# steam is used for flare. We will need to keep minimum flow to the 600# steam line to prevent water hammer.
I'd like to get your advice how I calculate the minimum steam flow? what is that magic temperature in the line that prevent water hammer. Thanks a lot for your help.
Jen
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Water Hammer Prevention
Started by Guest_Jen_*, Jul 30 2005 12:00 PM
1 reply to this topic
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#1
Guest_Jen_*
Posted 30 July 2005 - 12:00 PM
#2
Posted 01 August 2005 - 10:15 PM
Jen,
Water hammering may arise if the partial pressure of the steam injected is higher than the vapor pressure of the steam at the temperature of hydrocarbon vapor(HC)/steam mixture.
The stem injected shall drop in pressure and slightly be superheated. Both sensible and latent heat of the steam will raise the temperature of the mixture. If the temperature of the HC/steam mixture drops below the saturation temperature of the steam, steam will condense and hammer.
To prevent the hammering, the HC should be heated only by the sensible heat of the superheated steam. Thus,
Q= M * Cp (Ts-To) = m*Cps(T-Ts) ----------------(1)
Q=heating duty,
M, m=molar flow rates of HC and steam respectively,
Cp,Cps=(average) molar specific heats of HC and superheated steam respectively.
To=temperature of HC before injection of steam
Ts=saturation point of steam at which steam condenses
T=temperature of superheated steam after injection
In the HC/steam mixture,
Ys= m/(M+m) = Ps/Pt, 1 = Y + Ys,
Y,Ys=mole fractions of HC and steam in the mixture,
Pt=total pressure of the mixture,
Ps=saturation press. at Ts or partial press at saturation.
Ts can be calculated from Ts=To+Q/(M*Cp), or from operting tempeature of the mixture, and T from the enthalpy balance of steam:
(T-Ts)=(H-hs)/Cps -----------------------------------(2)
H=Enthalpy of #200 or #600 steam
hs=Enthalpy of cendensate at saturation point Ts.
Then m ≥ Q/(H-hs) = M*Cp(Ts-To)/(H-hs)---------(3)
The flow rate m shall be supplied from #600 or #200 steam.
#600 steam has higher value of H (Ehthalpy) than #200 steam. So less amount of steam will be required if more superheated steam is used.
m1 and m2 are flows of #600 steam and #200 stem respectively
and are mutually dependent quantities, or m = m1 + m2.
You can get the idea from the equation (3) above.
Sefano/050802
Water hammering may arise if the partial pressure of the steam injected is higher than the vapor pressure of the steam at the temperature of hydrocarbon vapor(HC)/steam mixture.
The stem injected shall drop in pressure and slightly be superheated. Both sensible and latent heat of the steam will raise the temperature of the mixture. If the temperature of the HC/steam mixture drops below the saturation temperature of the steam, steam will condense and hammer.
To prevent the hammering, the HC should be heated only by the sensible heat of the superheated steam. Thus,
Q= M * Cp (Ts-To) = m*Cps(T-Ts) ----------------(1)
Q=heating duty,
M, m=molar flow rates of HC and steam respectively,
Cp,Cps=(average) molar specific heats of HC and superheated steam respectively.
To=temperature of HC before injection of steam
Ts=saturation point of steam at which steam condenses
T=temperature of superheated steam after injection
In the HC/steam mixture,
Ys= m/(M+m) = Ps/Pt, 1 = Y + Ys,
Y,Ys=mole fractions of HC and steam in the mixture,
Pt=total pressure of the mixture,
Ps=saturation press. at Ts or partial press at saturation.
Ts can be calculated from Ts=To+Q/(M*Cp), or from operting tempeature of the mixture, and T from the enthalpy balance of steam:
(T-Ts)=(H-hs)/Cps -----------------------------------(2)
H=Enthalpy of #200 or #600 steam
hs=Enthalpy of cendensate at saturation point Ts.
Then m ≥ Q/(H-hs) = M*Cp(Ts-To)/(H-hs)---------(3)
The flow rate m shall be supplied from #600 or #200 steam.
#600 steam has higher value of H (Ehthalpy) than #200 steam. So less amount of steam will be required if more superheated steam is used.
m1 and m2 are flows of #600 steam and #200 stem respectively
and are mutually dependent quantities, or m = m1 + m2.
You can get the idea from the equation (3) above.
Sefano/050802
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