Defining a 3D contour integral crack in ABAQUS

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  • Опубліковано 20 гру 2024

КОМЕНТАРІ • 28

  • @saqarseifollahi9084
    @saqarseifollahi9084 2 місяці тому +1

    It was the best video I've seen for 3d cracks. Thanks a bunch. I am going to use it many times for my mastering project. So helpful and illuminating.

  • @rockybalboa9198
    @rockybalboa9198 Рік тому +2

    You have saved my life. Such a wonderful tutorial !

  • @sunils1056
    @sunils1056 Рік тому +1

    Thank you for the nice video. Is there any reference limit to the smaller circle on the crack tip ? Also will it affect the results if the dimensions of these circles are changed ?

    • @FaisalQayyum
      @FaisalQayyum  Рік тому

      Good question. There are some norms. Best practice is to try to keep the aspect ratio of the elements close to 1.

    • @sunils1056
      @sunils1056 Рік тому

      @@FaisalQayyum Thank you

  • @thanhnguyen-zo6mm
    @thanhnguyen-zo6mm 7 місяців тому +1

    very helpful, thanks!

  • @Aqsa_Qambrani
    @Aqsa_Qambrani Місяць тому +1

    Why do you circular partition on the predefined crack notch tip?

    • @FaisalQayyum
      @FaisalQayyum  Місяць тому +1

      @@Aqsa_Qambrani because that's the way to have wedged elements at the crack tip and they help with the structured mesh around the crack tip for better convergence and reliable J Int. Value at the end.

    • @Aqsa_Qambrani
      @Aqsa_Qambrani Місяць тому

      @FaisalQayyum Thanks 🙏

  • @Dr_Mohsin_Sattar
    @Dr_Mohsin_Sattar 6 місяців тому +1

    helpful

  • @mohamedaminefaham3390
    @mohamedaminefaham3390 3 роки тому +1

    Hello sir,
    Thank you for your videos,
    I'm working on a fatigue test on steel specimen and i want to visualize temperature in the crack tip during the propagation phase. Is that possible in abaqus?
    Thank's,

    • @FaisalQayyum
      @FaisalQayyum  3 роки тому

      Hello, this would be a very interesting simulation. I have no experience with such model though.

  • @mh.momenii6931
    @mh.momenii6931 2 роки тому

    Tnx for the great video. Do you know how to simulate crack growth in hyperelastic models sir?

  • @dsflkvbndflvkndflomvpsdmvlkasd
    @dsflkvbndflvkndflomvpsdmvlkasd 3 роки тому +1

    Dear,
    That was a great video. Can u make a similar video on XFEM crack in 3D? I also wanted to learn about the application of fatigue loading (using R, at Higher amplitude).
    Thanks.

    • @FaisalQayyum
      @FaisalQayyum  3 роки тому

      I do not think that there is a problem there.

  • @narendrakumarjharesearchsc5159
    @narendrakumarjharesearchsc5159 3 роки тому +1

    hi sir, can you say how will you draw a graph if we are comparing experimental data and numerical data if we are collecting experimental paper from other author because we dont have exptl data point only we r having is the numerical data..............please say

    • @FaisalQayyum
      @FaisalQayyum  3 роки тому

      That is an interesting question, the contour integral approach yields J-Int or SIF on the crack tip and experimentally we obtain CMOD, crack length and applied force. This data is analytically processed and plotted together with a similar reference. Please take a look into my previous publications for more details:
      scholar.google.co.uk/citations?user=lXrpH_AAAAAJ&hl=en

  • @antongoransson5484
    @antongoransson5484 3 роки тому +1

    You are a saviour

  • @mumay2537
    @mumay2537 2 роки тому +1

    How do wedge elements work in the crack field? I keep getting error

    • @FaisalQayyum
      @FaisalQayyum  2 роки тому

      What's the error that you're getting ?

    • @mumay2537
      @mumay2537 2 роки тому +1

      @@FaisalQayyum ***ERROR: TRIANGLES, TETRAHEDRA, AND WEDGES MAY NOT BE USED IN A CONTOUR
      INTEGRAL REGION. ELEMENT 101761 INSTANCE PART-1-1 IS WITHIN A
      CONTOUR REGION

  • @martind.6053
    @martind.6053 3 роки тому +1

    Thanks !

  • @mopidevimanichaitanya6847
    @mopidevimanichaitanya6847 3 роки тому +1

    Why drawing the two circles

  • @tomjerry9555
    @tomjerry9555 3 роки тому

    thank you very much!