12.12.2012 Views

CO2 Sequestration through Deep Saline Injection and ...

CO2 Sequestration through Deep Saline Injection and ...

CO2 Sequestration through Deep Saline Injection and ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

The MTSA field differs from a conventional solar tower system which has only one tower with<br />

as the central receiver but rather a group of solar towers with closely packed neighboring<br />

heliostats. The advantage is that the MTSA can use solar radiation which would normally fall on<br />

the ground between widely spaced heliostats further away from the tower of a conventional type<br />

solar tower system. Therefore, greater ground coverage can be achieved [52]. The position of the<br />

MTSA forms a repetitive two dimensional regular pattern called bravais lattice. This lattice can<br />

then be repeated in space to cover the ground. Figure 23 bellow illustrates a field of a MTSA <strong>and</strong><br />

the bravais lattice.<br />

Figure 23<br />

MTSA <strong>and</strong> Bravais Lattice [52]<br />

3.7.2. Heliostat Design<br />

In heliostat design it is important to ensure that the reflectors will not interfere with eachother as<br />

they move <strong>through</strong> space on their axis. The concept of unimpeded space volume is important<br />

when considering the chosen shape for the heliostat. The unimpeded space volume represents<br />

the real space that could be occupied by the heliostat as it moves <strong>through</strong> space. As long as<br />

nothing enters this volume, the motion of the heliostat will not be impeded <strong>and</strong> no collision is<br />

possible. Figure 24 shows a conventional rectangular heliostat with two axis rotation. The<br />

unimpeded space is determined by rotating the heliostat about one axis <strong>and</strong> then the other <strong>and</strong><br />

taking the confluence of the path volume as shown in Figure 25. The rectangular heliostat is first<br />

rotated about the vertical axis in Figure 25 (a) to form a cylindrical volume. The cylindrical<br />

volume is then rotated about the second axis to form a barrel shape in (b). The volume seen in<br />

Figure 25 (b) is the unimpeded space volume for the conventional rectangular heliostat. This<br />

volume defines the packing structure for the heliostat field shown in<br />

36

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!