Christian Klippel
Master Poster
Oh, just some examples.
Take a look at the table for wind energy in Germany here.
The second-last row of number will tell you that only about 20% of the nameplate capacity is actually available to feed into the grid.
Here are some numbers for PV. about 24GW peak, which would mean a nameplate capacity of roundabout 210 TWh/year, with a real amount of fed-in electricity of 18 TWh/year, which means less than 9%.
So, now lets assume we want a constant supply of 1MW. With wind, we need to install 5MW, with solar it is over 10MW. But that's not how such things can be calculated at all, since we need storage because wind and sun isn't available 24/7 constantly.
So, what is the overall efficiency of that storage? 60% or somesuch? Including transmission losses, etc. With 60% efficiency, we are at a bit over 8MW capacity for wind and almost 17MW for solar. And that's only the nameplate capacity that needs to be installed.
But that still isn't enough. Because once we have emptied the storage during a period of no wind and insufficient solar, we need to refill the storage. Let's assume the storage is good for supplying the 1MW demand for one day, and we have insufficient wind/solar for one day. Next day win/solar is A-OK again. Now we need to refill the storage _and_ to supply the current demand. Now we are at 16MW for wind and 34MW for solar that we need as minimum installed nameplate capacity.
Of course this is an oversimplified calculation, meant to just show the general problem here. In this scenario we need 16 times as much capacity installed than we have demand, for wind, and 34 times for solar. Plus we need the storage, and the a twice as heavy grid (1MW demand plus 1MW for storage refill). In reality those numbers would be even much worse, since if we want to refill the storages we have to do so during the short time of enough wind/solar, leading to a multiple of installed capacity than what i have calculated here.
Really, it's quite some fun to go through the math of all that, even if simplified and idealized, and then see the resulting numbers. It's really quite an eye-opener.
Greetings,
Chris
Take a look at the table for wind energy in Germany here.
The second-last row of number will tell you that only about 20% of the nameplate capacity is actually available to feed into the grid.
Here are some numbers for PV. about 24GW peak, which would mean a nameplate capacity of roundabout 210 TWh/year, with a real amount of fed-in electricity of 18 TWh/year, which means less than 9%.
So, now lets assume we want a constant supply of 1MW. With wind, we need to install 5MW, with solar it is over 10MW. But that's not how such things can be calculated at all, since we need storage because wind and sun isn't available 24/7 constantly.
So, what is the overall efficiency of that storage? 60% or somesuch? Including transmission losses, etc. With 60% efficiency, we are at a bit over 8MW capacity for wind and almost 17MW for solar. And that's only the nameplate capacity that needs to be installed.
But that still isn't enough. Because once we have emptied the storage during a period of no wind and insufficient solar, we need to refill the storage. Let's assume the storage is good for supplying the 1MW demand for one day, and we have insufficient wind/solar for one day. Next day win/solar is A-OK again. Now we need to refill the storage _and_ to supply the current demand. Now we are at 16MW for wind and 34MW for solar that we need as minimum installed nameplate capacity.
Of course this is an oversimplified calculation, meant to just show the general problem here. In this scenario we need 16 times as much capacity installed than we have demand, for wind, and 34 times for solar. Plus we need the storage, and the a twice as heavy grid (1MW demand plus 1MW for storage refill). In reality those numbers would be even much worse, since if we want to refill the storages we have to do so during the short time of enough wind/solar, leading to a multiple of installed capacity than what i have calculated here.
Really, it's quite some fun to go through the math of all that, even if simplified and idealized, and then see the resulting numbers. It's really quite an eye-opener.
Greetings,
Chris