Introduction to discretization - Part 1

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  • Опубліковано 28 гру 2024

КОМЕНТАРІ • 24

  • @lukasf2648
    @lukasf2648 6 років тому +20

    I really like the theory part as well. It helps to understand what is going on. Thank you

    • @OpenFOAMJozsefNagy
      @OpenFOAMJozsefNagy  6 років тому +8

      I am glad you like it. In my opinion it is very important.

  • @sandipgewali641
    @sandipgewali641 3 роки тому

    At 2:00, where you compare general transport equation with convection-diffusion equation, you are assuming rho to be 1. But, doesn't that make the previous tutorial incompressible ?? But, we simulated shock-wave travel in that case. Do these two cases make sense with one another ??

    • @OpenFOAMJozsefNagy
      @OpenFOAMJozsefNagy  3 роки тому +2

      You solve two different sets of equations. Here a simple scalar transport, for the shock wave the compressible Navier-Stokes equations.

    • @sandipgewali641
      @sandipgewali641 3 роки тому

      @@OpenFOAMJozsefNagy can't the scalarTransportFoam be classified as compressible or incompressible??

    • @OpenFOAMJozsefNagy
      @OpenFOAMJozsefNagy  3 роки тому +1

      @@sandipgewali641 The simple scalar transport equation (which is implemented in OF) doesn't know anything about the density.

  • @shinshan5145
    @shinshan5145 2 роки тому

    Hallo Mr. Nagy. Thanks for that great explanation. Which disseration do you mean? I cant find any disseration by henrik yushin that you mentioned in your video for detail according the discretization. Thanks

  • @sacramentofwilderness6656
    @sacramentofwilderness6656 4 роки тому

    Thanks for your tutorials! Still actual, with minor modifications in 2020.

  • @jeromepowelltoecrum6044
    @jeromepowelltoecrum6044 2 роки тому

    At 10min, you say 50% are asleep, but after reading the wolfdynamics 120 pages of slides, 40 paages of gavin tabor slides and 3h of fvm videos from wolfdynamics I think this 10min of video at 1.25x speed doesn't seem too bad XD

  • @iranshad9081
    @iranshad9081 4 роки тому +1

    Thank you Sir, very good explanation.

  • @yem.t.3930
    @yem.t.3930 4 роки тому +1

    Thank you Sir!

  • @balajichandrasekaran6312
    @balajichandrasekaran6312 6 років тому

    Divergent scheme is only for Non orthogonal neighbour cells?
    Will the neighbour take the cosine of normal vector of previous cell & proceed further ?

    • @OpenFOAMJozsefNagy
      @OpenFOAMJozsefNagy  6 років тому +2

      div schemes are for all cells. They represent an important part of transport.

  • @DaylightDigital
    @DaylightDigital 10 років тому

    Great work yet again!

  • @balajichandrasekaran6312
    @balajichandrasekaran6312 6 років тому

    I really like the theory part but i couldnt understand the linear upwind scheme how intermediate phase can have 2 values? based on previous slope?

    • @OpenFOAMJozsefNagy
      @OpenFOAMJozsefNagy  6 років тому +1

      you take the cell value and the gradient in that cell. depending on the flow you take the cell or the neighbor.

  • @Murilo08LOL
    @Murilo08LOL 5 років тому

    Dear Professor Nagy,
    I was trying to reproduce those cases, however the oscillations that I am getting for the cubic and the linear cases are only visible when I set the limits on Paraview from -0.001 to 0.001. I checked and it seems that the models are the same. Do you know if there was any difference on the version of OpenFOAM? I am using version v1812 through Docker.

  • @akkadiansummer466
    @akkadiansummer466 9 років тому

    Amazing! Very good!

  • @hoomanenayati
    @hoomanenayati 9 років тому

    Well done!
    Thank you :)