Show HN: An ncurses CUDA-based fluid simulation
95 points - last Wednesday at 8:03 PM
I just think they're neat
Sourceclbrmbr
last Sunday at 11:17 AM
I love it! The ā3Dā demo is particularly impressive. Can you do something with just a single line? Iām thinking of a GPU-accelerated status line animation.
glouwbug
last Sunday at 1:33 PM
Curious if you can get away with Burgers on a CPU:
https://youtu.be/oxzfY-hPt2k
dahart
last Sunday at 2:59 PM
Are they very different in terms of compute? Looks like Burgers saves maybe a couple of FMA per cell. Iām pretty sure you can get away with Navier Stokes on a CPU. (Depends on the resolution, of course, but the examples here are relatively low res.)
Yeah Navier stokes accounts for continuity over Burgers' which elevates you from what might be conventional game-dev like water to ANSYS grade CFD. Although, realistic CFD has its tradeoffs too. Solvers like LF, HLLE, and HLLC all offer computation vs. realism tradeoffs. LF is branchless, but struggles with certain sonic/supersonic shock wave characteristics (which one would see in compressible flow only anyway). For incompressible flow I'd expect the final visual realism to be in the order of Burgers -> LF -> HLLE -> HLLC [1]. The vast majority of the industry enjoys HLLC for mechanical/civil engineering, but I'm often fascinated by just how much one can cheat to get realistic incompressible/compressible flow. You can even further hamstring Burgers' and be left with something resembling the wave equation [2], which is the absolute cheapest "CFD" available.
[1] https://en.wikipedia.org/wiki/Riemann_solver
[2] https://en.wikipedia.org/wiki/Wave_equation
Oh that reminded me, in terms of cheating, you can use curl of a noise field to get completely fake incompressible flow. I used this in a Siggraph course once, and in some shots for a CG movie, but Bridson made it useful and way better by showing how to make it flow around objects. https://www.cs.ubc.ca/~rbridson/docs/bridson-siggraph2007-cu...
The main issue with it is that computing curl of a noise field is a ton more compute than Navier stokes. :P
Very cool. Thanks for the link. I like to print physical copies of neat finds like this, and will be doing just that
shoknawe
last Sunday at 12:21 PM
This is really awesome. Nice work!
dboon
last Sunday at 9:43 PM
This is why I come here
lagrange77
last Sunday at 6:44 PM
Cool!
Jos Stem style?
markstock
yesterday at 2:21 AM
Yes, this appears to use Stam's Stable Fluids algorithm. Look for the phrases "semi-Lagrangian advection" and "pressure correction" to see the important functions. The 3d version seems to use trilinear interpolation, which is pretty diffusive.