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CO2 Sequestration through Deep Saline Injection and ...

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3.2. BIO-REACTOR DESIGN<br />

3.2.1. Principles <strong>and</strong> Theory<br />

To effectively design a photobioreactor (PBR) for the purposes of <strong>CO2</strong> sequestration, it is<br />

paramount to underst<strong>and</strong> the principles that govern photosynthesis <strong>and</strong> the parameters that<br />

control <strong>CO2</strong> fixation. A first principles model has been developed that allows for the<br />

optimization or reactor parameters such that the highest sequestration rate can be obtained. In<br />

addition the scale-up parameters have been identified.<br />

Design Principles<br />

The most important consideration in the utilization of light for photosynthesis is the saturation<br />

light intensity. The saturation light intensity is the light intensity at which the pigments within<br />

the photosynthetic organisms become overloaded with light <strong>and</strong> no longer efficiently use light.<br />

Figure 3 shows the light utilization efficiency <strong>and</strong> photosynthetic efficiency as a function of light<br />

intensity.<br />

Figure 3<br />

Photosynthetic Efficiency vs Light Intensity [28]<br />

Here, Io is the incident light intensity <strong>and</strong> Is is the saturation light intensity. The light utilization<br />

efficiency is defined as the light used in photosynthesis over the incident photosyntheticly active<br />

radient (PAR) <strong>and</strong> given the symbol Es. The overall photosynthetic efficiency is the biomass<br />

energy over the incident PAR <strong>and</strong> can generally be taken as 0.20*Es [29]. At an incident light<br />

intensity below the saturation light intensity, the light utilization efficiency remains at 100%, <strong>and</strong><br />

the photosynthetic efficiency remains at 20%. Above the saturation light intensity, both<br />

efficiencies drop off dramatically according to the following equation [29]. The following<br />

equation is valid for Is > Io. For Is < Io, Es=1.<br />

Is ⎛ Is ⎞<br />

Es = ln ⎜ + 1⎟<br />

(1)<br />

Io ⎝ Io ⎠<br />

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