Water compresses under a high gradient electric field
phys.org
phys.org
Pretty interesting that the rules of the simulation were such that it took three years to explain an emergent phenomenon. I probably would have written it off as floating point shenanigans.
Pretty sure anyone in actual scientific computing stays far, far away from floating point numbers and sticks to arbitrary precision ones instead.
http://manual.gromacs.org/documentation/2016/install-guide/i...
And by the way, scientific computing is a diverse discipline, or a federation of disciplines. Say, there may be little overlap between the algorithms, tools, and environments that a physicist uses for scientific computing and those used by a bioinformatician. So I don't think it is universally true in scientific computing that arbitrary precision is preferable to double precision.
The shop staff was right, water is not incompressible (under important conditions that don't apply to their scenario!).
Regardless, Mark Rober and The Backyard Scientist have a pretty great video demonstrating exactly what is going on here: https://youtu.be/W4DnuQOtA8E
Interestingly enough, they're right (though they may not know it) since the article is about its ability to compress under the right circumstances!
If you draw a curve of gauge pressure as a function of volume, the energy release is the area under the curve, and as the curve steepness goes to infinity (i.e. compressibility goes to zero) the energy released starting at a given pressure goes to zero.
What it could also be doing, is keep the tank from going off like a missile through the building (added inertia of the water plus it takes much longer for the tank to tip sideways).
It would additionally be interesting if the water would react to EM fields and confined spaces in a way that allowed for a 'micro' pump. Such a system might be able to operate in zero-g and thus be useful on extended space missions.
It's not _pushing_ the molecules together, rather _pulling_ them together. This happens because the electric field is smaller than the water molecule, and pulls from inside.
> The compression is only 3 percent, but that pressurizes the water—it's equivalent to 100 atmospheres
Although, that's not uncommon for ice giants, so it might be causing part of Ouranos (aka Uranus) magnetic field.
> The troposphere is thought to have a highly complex cloud structure; water clouds are hypothesised to lie in the pressure range of 50 to 100 bar[1]
Glowing plasma created by a high speed jet of water: https://www.youtube.com/watch?v=_vTq8oGpqwM&list=LLaIdy5TkkQ...
He definitely has the "whole lot of mechanical force" thing going for him, considering that he's about 2 psi away from fragging himself with a hydraulic cylinder.
Anyway, that's how i read the article. (Please correct me if I'm wrong)
Compressing water, however, does not force the molecules to align (as far as I know). So no field generation by compression - at least not from my understanding of this experiment.
So, it changes the distances between the atoms of a water molecule? If so, would that mean this can affect chemical reactions involving dipoles, too?
Ahh, "3 percent" means that from a fluid dynamics point of view, the incompressibility assumption is still a good assumption valid for most macroscopic applications. :) Still very impressive to achieve that under ambient pressure with an electric field gradient.
I'm endlessly fascinated by the concept of molecular-scale machines.