Using the nominal heat exchange surface table, we determine the following:
Diameter of heating chamber D = 1000 mm
Separator diameter D = 3000
Device height H = 23500 mm
Device mass m = 19100 kg
Pipe diameter d = 38x2 mm
The number of pipes in the heating chamber is n = 355
Determination of the diameter of the nozzles:
D=√(4*G)/(π*w*p)
For heating water steam input.
D=√4.89/(0.785*0.75*30)=0.526m*1000=526mm≈550mm
For secondary steam output.
D=√(4*4.74)/(3.14*25*0.964)=0.106m*1000=106mm≈150mm
For solution penetration.
D=√7.417/(0.785*1215.6*0.5)=0.125m*1000=125mm≈150mm
For solution release.
D=√(4*2.67)/(3.14*0.7*1215.6)=0.063m*1000=63mm≈80mm
To drain the condensate that has condensed in the heating chamber.
D=√4.89/(0.785*978*2)=0.056m*1000=56mm≈100mm
5.Hydraulic calculation
The lost pressure is found from the hydraulic calculation. Using it, a suitable pump is selected.
Pressure is lost due to local and frictional resistances in the device. It is determined using the following formula.
ΔP=(((λ*(l/de))+Σξ)*((w2*p)/2))
w=velocity of the solution=0.0093m/sec
w=((G*4*z)/(3.14*p*d2*n))=((7.417*4*1)/(3.14*1215.6*0.0382*355))=0.015m/sec
l = pipe length - 5 m
de = pipe diameter - 0.038 m
µ = coefficient of dynamic viscosity –1.24∙ 10−3𝑃𝑎 ∙ 𝑠
r = density of solution -1215.6 kg/m3
λ = coefficient of frictional resistance - 0.695
To determine it, it is necessary to determine the criterion Re in the pipes:
Re=((G*4*z)/(3.14*µ*d*n))=((7.417*4*1)/(3.14*0.038*355*1.24*10-3))=564.84
So the regime is laminar. Using it, we find λ = coefficient of friction resistance as follows. The coefficient of frictional resistance for circular pipes in the laminar regime is found as follows.
λ=64/Re=64/564.84=0.11
∑ 𝜉 = sum of local resistance coefficients 7.4 We use appropriate tables to determine it.
Enter and exit of the chamber-ξ1=3;
Enter and exit of the tube-ξ2-2;
Turning to 900-ξ3=1.2*2=2.4
Total: Σξ=7.4
ΔP=((0.695*4/0.038+7.4)*(0.00932*1215.6/2))=4.2 Pa
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