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PhD Thesis - Energy Systems Research Unit - University of Strathclyde

PhD Thesis - Energy Systems Research Unit - University of Strathclyde

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instantaneous transport demand for each half hourly time step is read in to the<br />

algorithm outlined in Figure 5.1. This then determines how much <strong>of</strong> that<br />

demand can be met, and the new onboard tank level, and subtracts any fuel<br />

necessary to refill the onboard tanks from the fuel available. If the transport<br />

demand cannot be met due to a lack <strong>of</strong> fuel, the user is warned, and the amount<br />

<strong>of</strong> demand that can be met with the available fuel is calculated. The total fuel<br />

used is also calculated for information.<br />

Before starting this algorithm, various parameters are calculated, depending on<br />

which refuelling option has been chosen. These can be seen in Equations 5.5 to<br />

5.10.<br />

refill (to max if goes below) = Total Storage x Refill Percentage (5.5)<br />

100<br />

min (always keep at if possible) = Total Storage x Min Percentage (5.6)<br />

100<br />

tank (initial fuel level) = Total Storage x Initial Percentage (5.7)<br />

100<br />

timesteps per day = 24 x timesteps per hour (5.8)<br />

start time 1 = Time 1 selected x timesteps per hour (5.9)<br />

start time 2 = Time 2 selected x timesteps per hour (5.10)<br />

Total Fuel Used = 0<br />

Then, for each timestep value, the following are defined,<br />

fuel supply = available secondary fuel from matching stage at timestep value<br />

i = this timestep value<br />

112

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