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CO2 Sequestration through Deep Saline Injection and ...

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A good estimate for the saturation light intensity is 30 to 45 W/m 2 or 140 to 210 uE/m 2 /s [31, 35-<br />

37]. The saturation light intensity is a specific property of each individual photosynthetic<br />

organism <strong>and</strong> can be experimentally determined by collecting data of specific growth rate vs<br />

luminous intensity. The light intensity at which growth becomes non-linear with respect to<br />

luminous intensity is the saturation light intensity. A value of 45 W/m 2 was used in the design.<br />

The energy equivalent of the algae will have to be determined experimentally by calorimetric<br />

experiments. A reasonable estimate is 23.1 kJ/g dry weight, resulting in K=0.156 g dry<br />

weight/h/W [31].<br />

The ratio of g dry weight to g of carbon could be measured by combustion <strong>and</strong> GCMS. A typical<br />

composition is 49% carbon, which results in a G of 2.04 [31].<br />

The respiration rate is a function of cellular concentration <strong>and</strong> would have to be carefully<br />

measured under the growth conditions. Figure 6 shows the respiration rate of Scenedesmus<br />

obliques [31].<br />

<strong>CO2</strong> Evolution (gC/g dry weight/h)<br />

0.009<br />

0.008<br />

0.007<br />

0.006<br />

0.005<br />

0.004<br />

0.003<br />

0.002<br />

0.001<br />

0.000<br />

0 0.5 1 1.5 2 2.5 3 3.5<br />

Cell Concentration (g dry weight/L)<br />

Figure 6<br />

Respiration Rates as a function of Cellular Concentration [31]<br />

The data from Figure 6 was entered into a spreadsheet program <strong>and</strong> a hyperbolic function of the<br />

form / ( )<br />

d<br />

a b+ C + e was used to fit the function using a minimization of sum of squared error<br />

method. The constants were found to be: a=1.854, b=2.582, d=5.819, e=0.002715. This<br />

function was used to calculate the respiration rate for the final design. The fit to the data is<br />

shown as the pink line in Figure 6.<br />

Finally, the parameters used in the modified Beer-Lambert’s law need to be measured. This can<br />

be done using a quantum sensor <strong>and</strong> a several optical cells of varying path lengths. These<br />

16

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