Kelvin-Helmholtz instability

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  • čas přidán 5. 09. 2024
  • Hydrodynamics on a moving Voronoi mesh. Kelvin-Helmholtz instability with 50*50 cells; the color represents the surface density of the fluid.
    The code is publicly available: github.com/m31...

Komentáře • 25

  • @FilipSund
    @FilipSund Před 8 lety +5

    Very nice visualization. Plotting the cells was really instructive in visualizing the vorticity.

  • @m31coding
    @m31coding  Před 11 lety +7

    Hey! Thanks for your interest, the surface density is shown. The initial conditions are: Top and bottom stripe: rho=1, P=2.5, v_x=-0.5.
    Middle stripe: rho=2, P=2.5, v_x=0.5.
    Best regards!

    • @cicik57
      @cicik57 Před 2 lety

      how did you calculated that, do you have a link to the model?

  • @sebastianfotarola-bustos525

    Beautiful simulation

  • @ShockwaveEngineering
    @ShockwaveEngineering Před rokem

    Beautiful

  • @colonthree
    @colonthree Před 3 lety

    Starts looking like ancient meditteranean art in the end there. ;w;)

  • @absolute-sigma-1
    @absolute-sigma-1 Před 11 lety

    nice simulation

  • @UsatMVS
    @UsatMVS Před 2 lety

    So why do the fluids start forming somewhat of a sine wave in the first place? What causes the wave to form?

    • @m31coding
      @m31coding  Před 2 lety

      Hi, thank you for your question. This is because there is a small sine-perturbation in the initial conditions. You may read more about the setup in my thesis: www.kmschaal.de/Diplomarbeit_KevinSchaal.pdf
      best regards,
      Kevin

  • @ASKaPHYSICIST
    @ASKaPHYSICIST Před 11 lety +2

    So what does the colour represent?

    • @m31coding
      @m31coding  Před rokem

      The color represents the density of the fluid; thank you for asking, updated the description of the video.

  • @TungYuehWu
    @TungYuehWu Před 4 lety

    The analysis is based on Lagrange description ?

    • @m31coding
      @m31coding  Před rokem +1

      Yes, it's a Lagrangian description of hydrodynamics since the cells are moving with the flow.

  • @beachboardfan9544
    @beachboardfan9544 Před 5 lety +1

    Whats the scoop, boundary layers?
    Bit disappointing there isnt a L in your first name...

    • @m31coding
      @m31coding  Před rokem +1

      Hehe, exactly :) The boundaries are periodic in x-direction and reflecting in y-direction.

  • @TheSysiphus
    @TheSysiphus Před 6 lety

    Can you provide more information about the method used?

    • @m31coding
      @m31coding  Před 6 lety

      Hi, thank you for your interest. You may find a thesis about the hydro scheme on my homepage (www.kmschaal.de), and the first paper about this method can be accessed here: arxiv.org/abs/0901.4107
      best regards, Kevin

    • @robinsonidarraga9803
      @robinsonidarraga9803 Před 6 lety

      @@m31coding what program did you use? Thanks

    • @m31coding
      @m31coding  Před rokem

      @@robinsonidarraga9803 I wrote the code from scratch; you may find it here: github.com/m31coding/Havoc

  • @wjrasmussen666
    @wjrasmussen666 Před 4 lety

    Do you have a public repo for this?

    • @m31coding
      @m31coding  Před 4 lety

      Unfortunately not, I am going to rewrite the code with best practices first.

    • @m31coding
      @m31coding  Před rokem

      I did some minor clean up of the code and it is now publicly available: github.com/m31coding/Havoc

    • @wjrasmussen666
      @wjrasmussen666 Před rokem

      @@m31coding Thank you for that. This is such a beautiful visualization. The use of Voronoi mesh really makes the swirls stand out!

  • @jrtao3709
    @jrtao3709 Před 6 lety

    Whaou.

  • @kappaebi1
    @kappaebi1 Před 8 lety

    Beautiful