assuming that both systems have the same energy output. More plant is required
than would be the case in the absence of intermittent stations since the
contribution of the intermittent generators to reliability (such as LOLP; see the
earlier section on ‘Power system reliability and operation’) is lower than that of
thermal generators. However, this approach does not attempt to directly
attribute a cost of capacity reserves due to intermittent stations (Milborrow,
2001; Dale et al, 2003). The reason for this is that there is no explicit market
for, or central procurer of, such services. The main advantage of this approach
is that it is perfectly consistent with current market arrangements. Its principal
disadvantage is that it does not readily permit a like-with-like comparison
between the generating costs of different types of generator (e.g. wind versus
coal) that includes an explicit cost of intermittency.
14
A second line of thought directly costs the additional ‘capacity reserve’ put
in place to ensure reliability (ILEX and Strbac, 2002). ‘Backup’ or ‘capacity
reserve’ sufficient to close any gap between the capacity credit of intermittent
stations and that of conventional generation which would provide the same
amount of energy is explicitly costed. The principal problem with this approach
is that it depends upon an assumption about what form of generation is to
provide the backup. Costs will vary depending upon the nature of this
assumption. It is also not clear that we can know the long-run marginal cost of
such capacity as this will be a product of future system optimization (market
based or otherwise), which will be affected by new technologies or practices.
A simple algebraic exposition was developed for the UKERC report that
allows both techniques to be reconciled.
15
An identity can be derived for esti-
mating the capacity credit-related cost of intermittency. This shows that the
system reliability cost of intermittency = fixed cost of energy-equivalent ther-
mal plant
16
minus fixed cost of thermal plant displaced by capacity credit of the
intermittent plant.
This approach allows the capacity credit-related costs associated with
adding intermittent plant to the system to be made explicit in a way that is
consistent with systemic principles, making no judgement about the nature of
the plant that actually provides capacity to maintain reliability. All that is
required is determination of the least cost energy equivalent comparator (i.e.
the thermal plant that would supply the same energy in the absence of inter-
mittent generation).
Table 4.1 takes a range of capacity credits for 10 and 20 per cent penetra-
tion of wind energy based upon the range of UK-relevant findings in Figure
4.3. We combined this range of capacity credits with fixed data for total system
size, thermal-equivalent capacity costs, thermal-equivalent capacity factor, and
wind capacity factor. These data represent a future Great Britain electricity
system with a least-cost thermal generation comparator and wind generation.
17
In each illustration, the only figures changed are the capacity credit and total
energy contribution from wind.
18
If capacity credit were zero (which would imply that there was a zero prob-
ability of wind power being available during periods of peak demand), and all
other characteristics held as per Table 4.1, the costs of maintaining reliability
would rise to UK£9/MWh of wind energy.
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