Example 3.8 How to create a local coordinate system to define material orientations in Abaqus

Ғылым және технология

Example 3.8 shows you how to create a local coordinate system, in this case, used to specify the orientation of the lamina with respect to the global coordinate system. In the process, we learn how to use a Datum Point, and to use the Tools menu. Additional details in the textbook "Finite Element Analysis of Composite Materials Using Abaqus." Multilingual CC available.
Textbook: www.amazon.com/exec/obidos/AS...
Table of Contents:
00:00 - Introduction
00:12 - Description
00:31 - Part
00:51 - Property
01:07 - Tools Datum CSYS
01:59 - Assign
02:26 - Section
02:58 - Assign section to part
03:09 - Assembly
03:27 - Step
03:40 - BC SS1-xx
04:39 - BC SS1-yy
05:21 - Load
05:53 - Mesh
06:35 - Job
06:52 - Results
07:09 - End card

Пікірлер: 8

  • @civilalgeria8087
    @civilalgeria80874 жыл бұрын

    Thank you very much Professor Barbero

  • @EverBarbero

    @EverBarbero

    3 жыл бұрын

    You are very welcome

  • @kanscivil1
    @kanscivil13 ай бұрын

    Can you please help to get the nodal output in cylindrical coordinates?

  • @ankitagupta3296
    @ankitagupta32962 жыл бұрын

    Thank you very much professor. Just a suggestion, the music is very distracting. In earlier examples the music was not there and it was much easier to concentrate.

  • @EverBarbero

    @EverBarbero

    2 жыл бұрын

    In future videos, either volume way down or no music.

  • @grim6472
    @grim64723 жыл бұрын

    Thank you professor Barbero , what if fibers arranged little bit complex , like if my composite lay in x-y plane and the fibers arranged uniformly around Z axis , for good imagination my composite is a circle and it's diameters are my fibers

  • @EverBarbero

    @EverBarbero

    3 жыл бұрын

    So you have radially oriented fibers in the xy plane. Abaqus will have difficulty handling something like that. in cases like this, I try to use micromechanics to homogenize the composite, creating material properties for an equivalent material where the fibers disappeared but the properties of the equivalent material reflect the fact that really there are radially oriented fibers. I have never done it for radially oriented fibers. You can look to see if someone has done it. Micromechanics can be analytical or even numerical (Chapter 6 in my textbook) but I would not go numerical. Radially oriented fibers will produce an equivalent isotropic material in the xy plane. Maybe someone has done this.

  • @grim6472

    @grim6472

    3 жыл бұрын

    @@EverBarbero thank you professor , yes someone done it he made a 3D solid hexahedral element , and said the constitutive behavior of these elements was based on the plasticity model in conjunction with the potential option available in abaqus to define stress ratios for anisotropic yield. material orientation were also defined to illustrate local fiber directions of the CFRP anchors . That's what he said i just don't how he used those potential options

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