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Wind Power in Power Systems

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44 <strong>W<strong>in</strong>d</strong> <strong>Power</strong> <strong>in</strong> <strong>Power</strong> <strong>Systems</strong>: Introduction<br />

The consequence is that there will be more variations that have to be balanced by<br />

primary and secondary control. Experience from Europe shows that even very high<br />

w<strong>in</strong>d power penetration levels (up to 20 %) may not require additional primary control<br />

capacity as long as the <strong>in</strong>stalled w<strong>in</strong>d power capacity is geographically distributed over a<br />

wide area (see also Chapter 8). The smooth<strong>in</strong>g effect related to geographical distribution<br />

will result <strong>in</strong> low short-term variations <strong>in</strong> w<strong>in</strong>d power production. However, ow<strong>in</strong>g to<br />

current limitations <strong>in</strong> w<strong>in</strong>d speed forecast technologies, any mismatch between forecasted<br />

w<strong>in</strong>d power production and actual w<strong>in</strong>d power production has eventually to be<br />

handled by the secondary control capacity (on w<strong>in</strong>d power forecasts, see Chapter 17; on<br />

the experience <strong>in</strong> Denmark, see Chapter 10; for additional discussion, see Chapters 8, 9<br />

and 18). The requirements for secondary control capacity are therefore significantly<br />

<strong>in</strong>fluenced by the w<strong>in</strong>d power penetration level.<br />

The additional system requirements for keep<strong>in</strong>g the system balanced at all times<br />

depends very much on the <strong>in</strong>dividual system; that is, it depends on the load characteristics,<br />

the flexibility of the exist<strong>in</strong>g conventional power plants and the w<strong>in</strong>d power penetration as<br />

well as the geographic distribution of the w<strong>in</strong>d farms. The cost of meet<strong>in</strong>g the <strong>in</strong>creased<br />

requirements depends on the type of power plant (i.e. PG), the size of <strong>in</strong>terconnections to<br />

neighbour<strong>in</strong>g systems and, of course, on the additional requirements.<br />

3.7.3.4 <strong>W<strong>in</strong>d</strong> power requirement 2: network availability on demand<br />

As already mentioned, w<strong>in</strong>d farms want to sell <strong>in</strong>to the power system whenever w<strong>in</strong>d<br />

power production is possible. Depend<strong>in</strong>g on the power system design and the w<strong>in</strong>d<br />

power penetration this may cause transmission congestions as well as stability issues<br />

(i.e. voltage stability). For a more detailed discussion of these issues we refer the<br />

reader to Chapter 20 as well as to Part 4 of this book, <strong>in</strong> particular to the <strong>in</strong>troduction<br />

of Part 4, Chapter 24.<br />

3.7.3.5 Customer requirement 3: economical power supply<br />

Aga<strong>in</strong>, we will first assume there is no w<strong>in</strong>d power connected to the power system shown<br />

<strong>in</strong> Figure 3.9. In general, power system design must analyse the costs and benefits of a<br />

certa<strong>in</strong> reliability level. No power system will be built with a 100 % reliability, as the<br />

costs will be <strong>in</strong> no relation to the benefits. Also, the cost of <strong>in</strong>creas<strong>in</strong>g reliability is very<br />

high if one already has a high reliability. There are two issues that have to be taken <strong>in</strong>to<br />

account.<br />

First, the power system must have a sufficient amount of power capacity, PG, to meet<br />

maximum demand, PD þ PL. We assume that we have a reliability of 99.9999 % [i.e.<br />

dur<strong>in</strong>g 1 hour per year (the expected mean value) there is not enough <strong>in</strong>stalled capacity<br />

to meet the load]. If we want to <strong>in</strong>crease reliability, we have to build a new plant that is<br />

used only dur<strong>in</strong>g one hour per year. In this case it is sometimes considered economically<br />

more efficient to disconnect consumers (paid voluntary disconnections or forced disconnections)<br />

than to build a new power plant that is used only 1 hour per year.<br />

For the dimension<strong>in</strong>g of a power system, the so called N 1 criterion is usually<br />

applied. The N 1 criterion means that an outage <strong>in</strong> the largest power plant should not<br />

cause the disconnection of any consumer. An outage <strong>in</strong> a large plant causes a decrease <strong>in</strong><br />

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