- For two-dimensional models:
The local y-axis is obtained by vector multiplication of the global z-axis with the local x-axis. The local z-axis is the same as the global z-axis.
- For three-dimensional models:
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- If the local x-axis is parallel to the global y-axis:
If the positive local x-axis lies along the positive global y-axis, the local y-axis will be the negative of the global x-axis. If the positive local x-axis lies along the negative global y-axis, the local y-axis will be the global x-axis. The local z-axis is obtained by vector multiplication of the local x-axis and the local y-axis.
- If the local x-axis is not parallel to the global y-axis:
The local z-axis is obtained by vector multiplication of the local x-axis and the global y-axis. The local y-axis is obtained by vector multiplication of the local z-axis and the local x-axis.
The stresses are then linearized. The stress linearization calculations differ for nonaxisymmetric and axisymmetric models. For more information on these calculations, see Computing the stress components.
Abaqus displays the resulting linearized stresses in the form of an X–Y plot. Three separate curves are presented for each stress component representing the following:
The actual stress distribution across the stress line.
The linearized membrane stress.
The sum of the linearized membrane stress and the linearized bending stresses.
In addition, the linearized stress output for each stress component and the stress invariant calculations for the linearized stresses are written to a report file.