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Low-Pressure Decomposer |
Decomposing ammonium carbamate at high pressure is energy-intensive. By reducing the pressure, we can make the decomposition process more efficient and recover the valuable ammonia and carbon dioxide for reuse in the synthesis loop. This not only improves overall urea yield but also reduces energy consumption - a win-win!
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Diagram of Low Pressure Urea Section |
The urea solution from the medium-pressure decomposer enters the LPD. Here, at a lower pressure, the unconverted ammonium carbamate is decomposed into ammonia (NH3) and carbon dioxide (CO2). These gases are then separated from the urea solution and recycled back to the high-pressure synthesis section.
The output from the high-pressure section isn't pure urea just yet. It's a mixture containing urea, unconverted ammonium carbamate, ammonia, and carbon dioxide. This is where the low-pressure urea section steps in – a critical part of the process dedicated to maximizing urea yield and recycling valuable resources.
The Core Function: Decomposition and Recovery
The primary task of the low-pressure section is to decompose the unconverted ammonium carbamate back into ammonia (NH3) and carbon dioxide (CO2).
This is crucial for two reasons:
1) It increases the overall urea yield, making the process more efficient, and
2) It allows us to recover and reuse the ammonia and carbon dioxide, reducing raw material consumption and minimizing waste.
A complete urea process description with flow sheet
Brief equipment design of a reactor for producing 2100 MTPD of Urea:
Inside the Beast: Reactor Design:
Let's take a look inside this industrial giant. The heart of the operation is the reactor itself, a pressure vessel operating at high temperatures and pressures. Here's a glimpse at some key design parameters:
Internal trays
Sieve trays :480 hot trays: equispaced triangular pitch | |
Number of trays | : 15 equispaced , 666.67 cm diameter |
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Feed distribution nozzle :
Concentration Vs Rate of reaction data for carbon dioxide:
Concentration CA, Kgmole/m3 |
18.39 |
16.55 |
14.71 |
12.87 |
11.03 |
9.19 |
7.35 |
5.51 |
Rate of reaction, -rA Kgmole/hr m3 |
27.05 |
21.92 |
17.31 |
13.25 |
9.74 |
6.76 |
4.33 |
2.43 |
Calculation:
τ/CAo = V/fAo = ΔXA/ -rA
From material balance :
fAo = 2278.645 Kg mole/hr
CAo = fAo /Vo
Vo = (inlet flow of CO2)/(Density of CO2) = 100260.42 / 809.29 = 123.886 m3/hr
CAo = 2278.645/123.886 = 18.39 Kg mole/m3
Plotting graph (1/-rA) Vs CA :
Concentration CA Kgmole/m3 |
18.39 | 16.55 | 14.71 | 12.87 | 11.03 | 9.19 | 7.35 | 5.51 |
Rate of reaction -rA Kgmole/hr m3 |
27.05 | 21.92 | 17.31 | 13.25 | 9.74 | 6.76 | 4.33 | 2.43 |
1/-rA | 0.037 | 0.046 | 0.058 | 0.075 | 0.102 | 0.148 | 0.231 | 0.411 |
From graph :
Area = 137.8×2×0.02 = 5.512 hr
Area = τ = 5.512 hr
Now V = τ× fAo/CAo
V = (5.512×2278.65)/18.39 = 682.974 m3
Assuming height to be 18 meters
V = pi R2H
R2 = (683)/(π×10) = 12.075m2
R = 3.475 m
Diameter = 6.95 m
Area = 137.8×2×0.02 = 5.512 hr
Area = τ = 5.512 hr
Now V = τ× fAo/CAo
V = (5.512×2278.65)/18.39 = 682.974 m3
Assuming height to be 18 meters
V = pi R2H
R2 = (683)/(π×10) = 12.075m2
R = 3.475 m
Diameter = 6.95 m
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Relation of reaction rates to concentration of components in urea reactor |