The active study can be solved by pressing Solve from ribbon tab. If the solution succeeds the FEA results dialog opens. With the functions of dialog the visualization of results can be modified.
Stress plot | Unit | Description |
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Axial force N | kN | Force in the direction of beam axis |
Torsion moment MT | kNm | Force about the direction of beam axis |
Bending moment MY | kNm | Bending moment about the first main direction of cross section |
Bending moment MZ | kNm | Bending moment about the second main direction of cross section |
Shear force QY | kN | Shear force in the first main direction of cross section |
Shear force QZ | kN | Shear force in the second main direction of cross section |
Normal stress | MPa | Normal stress in the direction of beam axis is calculated as follows:
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Von Mises stress | MPa | Von Mises stress is calculated from normal and shear stress components with following formula
In the formula, σ is normal stress in the direction of beam axis and τ are shear stresses in the main directions of cross section. Shear stresses are composed of
Von Mises stress calculation is inaccurate because the distribution of shear stress in the cross section area is not precisely known. In most cases it gives a bit too high value. |
Displacement D | mm | Displacement resultant of beam neutral axis |
Displacement DY | mm | Displacement in the first main direction of cross section |
Displacement DZ | mm | Displacement in the second main direction of cross section |
Twist | mrad | Twist of beam axis |
The visualization of displacements is not shown in real scale. The displacements are shown exaggerated. |
When Rotate representation plane option is turned on and some of the stress plots above is selected, the representation plane of diagram is aligned with the first main direction of the cross section.
By default the representation plane of diagram is aligned with the second main direction of the cross section.
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