Status: round one; last active here July 2010
Wind Penetration by Installed Capacity
[fc: 30th May 2011] This was an initial exploration, and it remains a valuable introduction. The context here is limited to wind farms in SA, and the extreme demand remainder seen in Figure AWP2 reflects this. Two follow-up aspects await treatment: first, it was suggested that including further data for other SA wind farms may improve the spatial smoothing, although inspection of the currently processed data suggests this would make only a minor difference; second, down-sampling of the wind farm generation data acts to introduce artificial smoothing, and it remains that an analysis of what is lost in downsampling from five minute to hour-level data is needed more generally. This work was followed, in particular, by the first modelling work: Bucket Storage Model and Using Gas.
ABSTRACT
What are the basic limits on Wind Power penetration? We start with a very simple 'cutout' of SA (no interstate connectors, no storage), and consider increasing levels of wind power. We simply assume (for now) that demand over and above that supplied by wind (the 'remainder') is filled in 'somehow'. With only a little wind power, it is all used; at higher levels the available wind power is sometimes greater than the demand, and the excess is dumped / spilt (in our analysis). At increasing levels of installed wind power, we count up the the overall percentage of the demand that is supplied by the wind power (the penetration), and also the total amount that must be spilt in the absense of storage.
DATA and METHODS
I have taken the SA demand data for 2009, downsampling the 30min data to the hour-by-hour level, and Wind Farm output data for 5 SA wind farms (CATHROCK, LKBONNY1, MTMILLAR, STARHLWF, and WPWF), also downsampled to the hour level. These data are given in this 54 KB gziped text file.
The wind farm data constitutes 340 MW of installed (nameplate) capacity, and so this data was divided by 3.4 to obtain a nominal supply curve for 100 MW of installed wind capacity. This curve was then multiplied up as needed to produce the supply curve for increasing levels of wind penetration.
At a given level of wind penetration, the 8760 individual hours were processed, and the percentage of demand provided by the wind power was calculated. If this value was greater than 100%, it was capped to 100% and the 'spill' was recorded. The total percentage of the overall demand supplied from wind (the penetration) was then calculated.
ANALYSIS
The SA demand for 2009 averaged 1.5 GW (1,538 MW).
The wind farm data constitutes 340 MW of installed (nameplate) capacity, and for 2009 produced a mean of 104 MW (indicating a Capacity Factor of around 31%). We multiply this up to simulate higher levels of installed wind power.
Part 1: Overall Penetration
As a concrete example, consider that the SA mean demand = 1.5 GW = 30% of 5GW. What would happen if there were 5 GW of installed wind? Sometimes there would be too much power (when the wind blows), and sometimes there would not be enough (when the wind don't blow). The overall penetration of wind power at increasing levels of installed wind power, calculated as per methods above, is shown in the following plot:
| Figure AWP1: the percentage of demand met for increasing levels of installed wind power (based on SA, 2009, with no storage or interstate connection). |
We see that IF there were 5 GW of installed wind power, this would supply around 2/3 of demand, and about 1/3 of the power generated would be at the wrong time, and so would need to be somehow stored, or otherwise lost. Similarly, 1/3 of the power requirement would not be satisfied directly by Wind Power.
Some other comments:
- As demand rarely goes below ~1 GW, the initial linearity is unsurprising.
- Up to about 2 GW installed wind, there is minimal spill (this gives 40% penetration - in this simplified view).
Note also that for now we are simply assuming that the remainder of the required power is filled by other generators (but, see below). It will also be interesting to look at how these curves change when various storage and/or demand management capabilities are modelled.
Part 2: A look at the Demand Remainder
In the above figure 50% penetration occurs at just under 3 GW installed wind (which is double the average demand). Using this as a useful reference point we now examine the all important other half (that is, the power that must be supplied in some other way). The figure below shows the January 2009 SA demand curve (red), and the demand curve that remains after the wind power is taken away as above (shaded light-blue). Note that this new demand remainder is even more variable than the full demand.
Figure AWP2: SA demand for January 2009 (including a heat wave at the end), and the demand remainder in the case of wind power at 50% penetration (according to the simplified analysis above). Note that the demand axis has been scaled (1534 MW = the average = "1").
OPENING COMMENTS
The reason for looking at this demand remainder is that supplying this demand in an efficient way is key to a high-renewables grid. To this point we have simply been combining two data types with some basic number crunching, and hence this work is presented here (i.e. as an analysis). What comes next?
First, we are going to use gas turbines as the starting point for supplying this demand remainder. It is thus necessary to develop a calculator of sorts that takes as input a demand curve such as here, and provides a sensible schedule for the use of gas turbines to supply this demand. This work is being treated as method development here: Meet a Demand Curve with Gas.
Second, this analysis does not consider storage or demand management. Using these we can both capture some of the wind power that is, in this analysis, simply spilt. The goal is to substantially smooth the demand remainder curve in ways that will make it easier (cheaper) to supply with gas or other power. This modelling work starts here: Model #1 - Bucket Storage and Gas.
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