I can’t remember if I saw the argument here or on Reddit, but this is my preferred platform so it’s going here.

Summary of argument: a user should have been using water for their thermal battery, not sand, because water has better heat capacity (4.18 joules per unit of mass person unit heat - 4.18/gK). Sand’s thermal capacity is significantly lower (0.835J/gK).

Looking at these numbers alone in the post I understood why someone would say that; it also made me question why so much research is being done on sand batteries. The user who argued against sand batteries missed a crucial factor: material density. Water has a density of 1000kg per m^3. Dry sand (regular not pure quartz sand) has a density of 1730 kg per m^3. I found no satisfactry response to the argument in that thread, but that thread is now lost to me. I have also been curious about how much better regular sand is for heat batteries than water.

When designing large batteries, the goal is usually energy per volume. Let’s compare 1m^3 of each (roughly 3.3ft cube) and how much heat it can hold before the next state change (which matters a lot when managing the pressure from steam).

Total stored energy = mass (g) * thermal capacity (J/gK) * heat (kelvin).

Water: 1,000,000 * 4.18 * 373.15 = 1,559,767,000J Sand: 1,730,000 * 0.835 * 1996.15 = 2,883,538,482.5J

Over 1 billion more joules per m^3. I hope this makes it clearer why sand batteries are such an area of interest lately. It certainly did to me.

Disclaimer: I am not an expert, so there may be mistakes. All the numbers and relevant equations were found on the internet.

2 points

I think industrial applications have used a lot of molten salt in the past, but at some point it’s going to come down to how well your containment can maintain pressure to prevent state changes.

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1 point
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12 points

Should you at the very least not have the energy difference between something like 20°C and whatever the max is (100°C for water, as you put). All the energy down to 0K will not be possible to extract. This should favour sand even more.

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5 points

But I would argue its harder to put extra heat into sand that has already 2000K, and also bigger heat loss. But I don’t know anything about how it works, just some common sense.

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2 points

From the math I looked at, that doesn’t seem to be the case. What we’re actually doing is fighting radiative and convective heat loss, basically requiring more energy per second to compensate for increasing heat losses per second. An adequately insulted sand battery would negate a lot of that.

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5 points

You can fight a lot of that with bigger batteries. Surface area goes up by r^2, but volume goes up by r^3.

More expensive batteries will also warrant better insulation.

Combine those and sand batteries make decent sense.

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6 points

Water is nice if you want to move the heat - steam makes it easy to pipe it somewhere else. Also you can get extra energy out of the phase change. If you are just storing heat and using heat exchange, I think bricks or rocks would work better than sand. But it really depends what temperatures you want to use the heat.

https://www.ted.com/talks/john_o_donnell_can_a_simple_brick_be_the_next_great_battery

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20 points

What about loss of material due to evaporation? Sand batteries can retain their mass in an unsealed container, vs water batteries which would lose mass in an open container or be under dangerously high pressures in a sealed container.

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1 point

Assume closed system. The theory here is that when under pressure it becomes more difficult for some materials like water to change state, making it a viable energy storage medium.

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