Introduction on SPH method

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  • Опубліковано 24 січ 2025

КОМЕНТАРІ • 14

  • @mahmoudsaleh9006
    @mahmoudsaleh9006 Рік тому

    Thanks for that nice presentation

  • @lorenzodecarlo9125
    @lorenzodecarlo9125 2 роки тому +1

    Very usefull and clear lecture

  • @thanosalexopoulos6308
    @thanosalexopoulos6308 2 роки тому

    @20:52 integration by parts is done correctly for sure? Integral(udv) = uv - Integral(vdu)

  • @TedDunning
    @TedDunning 2 роки тому

    Very nice and clear lecture.

  • @TedDunning
    @TedDunning 2 роки тому

    What sort of integrator do you use for Sphinxsys? Does the analogy with MD extend to the success of the Velocity-Verlet style of integration?

  • @radonkule1564
    @radonkule1564 Рік тому

    commmmeinring to get more suggestiond ===

  • @ahmedsalih2308
    @ahmedsalih2308 3 роки тому

    Do you have a video or a source which defines how the gradient is computed?
    For example at 18:35, it says grad(W_ij) - but what is then the mathematical expression for this term?

    • @xiangyuhu8832
      @xiangyuhu8832  3 роки тому

      It is simply the value of gradient of the kernel function at i with r = r_ij.

  • @jhanolaer8286
    @jhanolaer8286 2 роки тому

    Hi sir, what type of constraint fluid to use in sph?

  • @austineadah2843
    @austineadah2843 3 роки тому

    Very nice lecture.how can one compute the kernel function ?

    • @xiangyuhu8832
      @xiangyuhu8832  3 роки тому

      Thanks. Please check the open-source code SPHinXsys (github.com/Xiangyu-Hu/SPHinXsys/tree/master/SPHINXsys/src/shared/kernels) for details.

  • @dr.impactslab
    @dr.impactslab 2 роки тому

    good content, keep it up

  • @austineadah2843
    @austineadah2843 3 роки тому

    Could you please make a video on how to install SPHinXsys on Windows?

    • @xiangyuhu8832
      @xiangyuhu8832  3 роки тому

      hi, Austine, here is link for a bit older version in which installing gtest is not included but you can find it from some other place . ua-cam.com/video/Mob04sLLj20/v-deo.html