According to the brochure on the site the Ares system seems to be an automated freight yard on a slightly sloping ground. Only a fraction of the total mass is on wheels at a time. The scaling issues might be a bit different.
I strongly feel this expression belongs somewhere. I just have no clue where.
I personally like the idea of turning really deep mines into literal potential energy wells. Use renewable energy to lift loads (water, gravel etc) and then power generators at night by dropping the load back down. Basically enormous cuckoo clocks.
It wouldn't be very efficient to have a mobile piece of tech sitting idle for 99% of the time.
The main constraint would be to make the maximum use of cheap technology that is standard today. 100t freight cars are pretty standard.
The one they call "ancillary services", intended only for short term grid regulation/stabilisation", uses fixed ballast that is never removed from the trains during regular operation. This is what the first prototype will be.
I also seriously doubt there are going to be cost factors that add one or two orders of magnitude to the price here, but it is possible. The rail itself is very cheap and land to site the project is similarly easy to find since the rail line does not actually need to go anywhere and you can run lines in parallel instead of needing a long distance.
Definitely not cheap, but pumped hydro storage is in no way "free" and there are really no places you can do pumped hydro in any large scale that are not already used for existing dams and rivers. The lack of significant environmental impact is also a win for something like ARES.
Getting rid of oil addiction doesn't solely mean replacing oil with wind and solar; it also means thinking rationally about why we need so much energy.
> Getting rid of oil addiction doesn't solely mean replacing oil with wind and solar; it also means thinking rationally about why we need so much energy.
The prominent people who say this sort of thing usually have enormous mansions with heated pools and fly private jets everywhere.
Would this smart grid require that people only ever wash clothes on days they don't work?
9.54 * 10^17 Joules/ (3.6 *10^9 Joules/mwh) = 265000000 mwh. Levelized cost, [1] (operating + construction + financing) works out to around $72 per mwh, over 30 years. (going with the cheapest average option) So if we were to throw away everything today, and be required start fresh, I get about $570 billion.
That's clearly a stupid thing to do.
However, my big point is, if solar falls another order of magnitude (which is a pretty big if), we can afford to spend a lot on storage. I think solar is now competitive with coal, but it's not dispatchable.
I'd argue solar would probably need 4x the amount of production of a similar coal plant, it's only going to work really well part of the day, and there are losses in storage (ares claims 20% loss, which is comparable to batteries)
there's not much weight difference between gravel and packed dirt. I figured they'd just use whatever mass is handy when they're building the track.
I don't know if $120k is a fair price. the cars have to have regenerative breaks, which are likely expensive. Just building something strong enough to support 100 metric tons can't be cheap. I don't know if there are any special features of regular freight cars that can be abandoned to cut down costs. On the other hand, if you're building a million of them, the costs would likely come down a bit.
Perhaps solar has reached the end, and any improvements will be slow. I don't believe that, and i do believe some sort of efficient storage will be the big focus in energy going forward.
[1] https://en.wikipedia.org/wiki/Cost_of_electricity_by_source#...
Basically a grid scale AC capacitor equivalent.
I only have education in electronics and no other experience with High Voltage or big grids so I might be very wrong.
the southwest is nice, because 300+ days of sun. cloud cover may reduce efficiency, but might actually improve it. clouds reflect more light from the ground.
There are many options for storage. Trains are very very good. You need to beat 80% to beat a train. Some things can do that, but they're not cheap, like land in the SW.
http://www.wolframalpha.com/input/?i=(133,350,000+metric+ton...
Rail cars costing $10^5 can hold 100 metric tons or 10^5 kg each. Cost is $1/kg. This will be amortized over the system's useful life. 1000 meter height differential at 10 m/sec^2 stores 10^4 J/kg. System stores about 10^4 J/$.
Tesla's Powerwall stores 10 kWhr for $3500. That's about 10^4 J per $ (since an hour is 3600 seconds).
What surprises me is that these order-of-magnitude costs are about the same -- 10^4 Joules per dollar.
Use the extra energy to increase the spin of the earth, then harvest the spin to pull off energy.
Usually this isn't referred to as "spinning up the Earth" though :-)
Once you build a dam, that is.
The volume may be another challenge though: 1.33*10^11 kg is roughly 0.1 km^3 of gravel/dirt. So we need to move a cube of dirt ~450m in size up and down 1km each day.
Not impossible, but presents bit challenges on its own imo.
You started with the total energy (I presume electrical) usage of the state. About how much do Californians pay for all that electricity per year?
The ideal one is basically a rock with wheels.
In addition, take into account the enormous amount of moving parts. Maintenance everywhere! Compare the tracks with carts to a large pump/generator and pipelines with water I guess the latter is much simpler to maintain and better looking to the eye. While train tracks should be kept clear of people you could easily see people using the lakes up & down the mountain for recreation.
Back of the napkin here:
California consumes 9.54 * 10^17 Joules of electricity / year, or 1.09 * 10^14 Joules / hour.
Suppose we wish to hold in storage enough energy to supply to grid for twelve hours, since the sun does not shine at night. Assume we have a 100% efficient method of recovering potential energy stored on a train. Suppose we find a suitable mountain with a 1000 meter height differential. Then according to e = mgh, we would need to shift a load of 1.33*10^11 kilograms to supply twelve hours of electrical demand.
Let's assume we use the cheapest rock we can to fill this mass. I assume you can get wholesale pea gravel for $8 a metric ton.
Then the cost of gravel alone is $1.07 billion.
That doesn't sound so bad, but remember, this project will need ~1333500 100-metric-ton freight cars. Suppose they cost $120,000 / ea. Then suddenly, the cost of the train cars is 160 billion.
This is on the order of magnitude of the entire California yearly state budget. And also ignoring a bunch of other cost factors that will increase the total price by another 1-2 orders of magnitude.
Pumped storage hydroelectric is viable precisely because the reservoir holds your water for essentially free. Train cars are far, far more expensive.