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Solar Energy Perspectives - IEA

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<strong>Solar</strong> <strong>Energy</strong> <strong>Perspectives</strong>: <strong>Solar</strong> thermal electricity<br />

least costly option available on a large scale, pumped hydro, offers a round-trip efficiency of<br />

about 80%. Using thermal storage one needs to collect 2% to 5% more thermal energy if it<br />

goes to storage; as losses are only thermal, their cost is also lower as they do not imply<br />

running turbines in vain. Using electricity storage one needs to produce 25% more electricity<br />

if it needs to be stored.<br />

Storage is a particular challenge in CSP plants that use DSG. Small amounts of saturated<br />

steam can be stored in accumulators, but this is costly and difficult to scale up. Effective fullscale<br />

storage for DSG plants is likely to require three-stage storage devices that preheat the<br />

water, evaporate the water and superheat the steam. Stages 1 and 3 would be sensible heat<br />

storage, in which the temperature of the storage medium changes. Stage 2 would best be<br />

latent heat storage, in which the state of the storage medium changes, using some PCM.<br />

Sodium nitrate (NaNO 3 ), with a melting temperature of 306°C, is a primary candidate for this<br />

function.<br />

Thermal storage in STE plants can be used for a variety of purposes. The first objective is to<br />

make the capacities “firm” despite possible variations in the solar input. STE plants, especially<br />

linear designs with abundant HTF, already offer some thermal inertia, plus the spinning<br />

inertia of their turbines.<br />

Thermal storage also allows shifting the production in time, usually on a daily scale. The idea<br />

is to produce electricity when it is most valued by utilities. This concept is all the more<br />

important when peak demand does not coincide, or coincides only partially, with the<br />

sunniest hours. Figure 8.5 illustrates the daily resource variations (DNI) and the flows from<br />

the solar field to the turbine and storage and from the field and storage to the turbine, in<br />

a CSP plant generating electricity from noon to 11 pm.<br />

Thermal storage could also increase the capacity factor and achieve base load electricity<br />

generation, at least during most of the year. Alternatively, it could be used to concentrate the<br />

generation of electricity on demand peak hours.<br />

Instead of adjusting the size of the solar field for different uses with the same electrical<br />

capacity, as is often suggested, the designers would more likely consider solar fields of the<br />

greatest possible size for large CSP plants inserted in grids, given the inherent optical<br />

limitations to heliostat field size (see Chapter 8) and the limitation of linear systems due to<br />

pumping losses through large fields. They would then adjust the turbine capacity to the<br />

possibilities of the solar field, serving different purposes, as illustrated on Figure 8.6.<br />

At the top of Figure 8.6 (as on Figure 8.5) the storage is used to shift production from the<br />

sunny hours to the peak and mid-peak hours – say, noon to 11 pm. The solar field is thus<br />

roughly the same size as that of a CSP plant of the same capacity without storage 1 – which<br />

is expressed by a “solar multiple of 1”. Such a design would likely fit the conditions of<br />

California. At the middle of Figure 8.6, the storage is used to produce electricity round the<br />

clock in a smaller turbine. This leads to a solar multiple greater than 2. Electricity is less<br />

costly this way, but has to compete with cheap base load power producing plants, usually<br />

coal or nuclear. At the bottom of Figure 8.6, the storage is used to concentrate the<br />

1. If a solar multiple of 1 is precisely defined as the size of the field that optimally feeds the turbine during the sunniest hour of the<br />

year, then a CSP plant without storage will in practice have a solar multiple of about 1.1 to feed the turbine during more hours, at<br />

the cost of small amounts of dumped energy.<br />

150<br />

© OECD/<strong>IEA</strong>, 2011

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