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Capturing CO2 from ambient air - David Keith

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transfer rate ( ˙M). We can further break down energy use into the 3 most important quantities: lifting<br />

energy, ˙Eli fting, nozzle head energy, ˙Enozzle, and fan energy, ˙E f an. Following Equation 3.17 (which is<br />

general for most spray-based contactors), we can express these quantities in terms of the parameters which<br />

system designers have substantial control over:<br />

˙Eli fting ∝HF<br />

˙Enozzle ∝ΔPnozzleF<br />

˙E f an ˜∝ΔP<strong>air</strong>v<strong>air</strong><br />

where “ ˜∝” denotes “approximately proportional to”, because we are neglecting (relatively unimportant)<br />

inertial effects.<br />

Most design decisions trade off between lowering one type of energy use and raising another, or between<br />

energy use and capital cost. For example, a very tall contactor with very low spray density would<br />

operate very efficiently, but the capital cost per unit <strong>CO2</strong> captured would be very large. The goal is to work<br />

with is to work with the trade-offs to minimize total cost per ton.<br />

We have considered designs based on power plant cooling towers because the cost of such structures is<br />

well known. A better design can clearly be achieved by designing the system <strong>from</strong> scratch with <strong>air</strong> capture<br />

specifically in mind, but data were not available for us perform an optimization of structural design. With a<br />

more detailed understanding of component-wise capital costs and spray technology, and a more complete<br />

model of drop collision and coalescence, a significantly different form may emerge. Shorter towers,<br />

taller towers, fiberglass skin towers, counter-current designs, and many other variations are possible. A<br />

description of some possible alternative designs follows.<br />

Shorter tower<br />

Most industrial spray towers are shorter than the power plant cooling towers we have considered. SO2scrubbing<br />

towers are typically on the order of 10 m high, for instance. As we saw in Figure 3.11, coalescence<br />

in shorter towers tends not to be as important so that the absorption by the spray per unit height<br />

remains high: ˙M decreases but ˙Eli fting decreases proportionally. However, ˙Enozzle and ˙E f an remain unchanged<br />

and so become relatively more important to total cost. This is the fundamental trade-off in setting<br />

contactor height: at high H, nozzle and fan energy become less important but coalescence drives up<br />

˙Eli fting. At low H, ˙Enozzle and ˙E f an tend to dominate. Of course, H also affects capital cost, with shorter<br />

towers presumably being less capital-intensive. However, the ratio Cap/ ˙M is the important quantity, and<br />

it is not clear how that relates to H.<br />

If three conditions can be met, then short towers may offer significantly lower costs and than the<br />

estimates for 50–120 m towers: (1) short towers can be constructed with much lower capital than tall<br />

ones, (2) nozzles can be used with relatively low ΔPnozzle, and (3) ΔP<strong>air</strong> or v<strong>air</strong> can be adjusted to give<br />

a sufficiently low ˙E f an. At least condition 2 appears likely <strong>from</strong> our knowledge of commercial spray<br />

technology.<br />

44

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