Kelvin–Helmholtz instability simulation with adaptive mesh refinement

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Simulation of a 2D Kelvin–Helmholtz instability with a discontinuous Galerkin spectral element method on a hierarchical Cartesian mesh with adaptive mesh refinement (AMR). The polynomial degree is N = 3 and the mesh uses four refinement levels from 4 to 7.

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I never knew Kevin-Helmholtz instability simulation with adaptive mesh refinement existed but now my eyes have been opened, my horizon expanded. And I want more!

destroyer
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its most beautuful thing i have seen on youtube today

sohaibkhan
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I have attained the knowledge of Kelvin–Helmholtz instability simulation with adaptive mesh refinement.

TheLimeLines
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Impressive. Most people will not grasp the significance.

cxbkpmf
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I wonder how this could be used for some interesting formations in procedural generation

duxoakende
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Awesome work!

is there a paper on this? Maybe sourcecode? Thank you.

simplegamer
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How can a system start symmetric, and not end symmetric?

abird
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Anyone have any good sources of how to get into this topic? Seems pretty cool :)

poketopa
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Question: how does one mitigate the fact that we simulate a volume where eeeevery direction all around is important, with a grid where we consider only the 4 cardinal directions?

GeorgeTsiros