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OBJECTIVE: To simulate a crash test for the given FE model of a crash box using LS-Dyna. Request for the given deliverables and compare the results for a 1.2 mm thick and 1.5 mm thick crash box. Deliverables ==> - Input .k file and output files (d3plot, glstat, sleout, rcforc) - Animation of the final…
Kiran Ks
updated on 31 Aug 2020
OBJECTIVE: To simulate a crash test for the given FE model of a crash box using LS-Dyna. Request for the given deliverables and compare the results for a 1.2 mm thick and 1.5 mm thick crash box.
Deliverables ==> | |
- Input .k file and output files (d3plot, glstat, sleout, rcforc)
- Animation of the final simulation
- The cross-sectional force generated in the middle of the crash box (along its length)
- Acceleration plot of a node in the middle of the crash box (along its length)
- Maximum directional stress and strain along the length of the crash box (X strain, Y strain, etc)
- A plot of all energies (total, internal, kinetic, hourglass, sliding)
- Compare the accelerations and stress/strain plots of 1.2/1.5mm crash boxes.
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INTRODUCTION:
A crash box is a highly energy-absorbing structure that crashes on the application of loads and reduces the impact on other components nearby. A full-fledges crash box is a highly sophisticated design but in this case, we will go with a rectangular channel which can be thought of as the most simple crash box.
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Figure.1. Opening the keyword file in LSPP
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Figure.2. The imported file
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Figure.3. Completely defining the crash_box Part
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Figure.4. The node-set(NSID 1) containing the crash box nodes
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Figure.5. The Rigid wall card
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Figure.6. The INITIAL VELOCITY Defined
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Figure.7. Contact definition
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Figure.8. The Control_Termination card
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Figure.9. The Hourglass card
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Figure.10. The Output requests made
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Figure.11. Changing the thickness to 1.5mm
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RESULTS AND DISCUSSION:
Figure.12. Crash animation
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Figure.13. Stress contour animation
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Figure.14. Strain contour animation
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Figure.15. Stress-Strain plot | |
The Yield strength is approx 250 Mpa. After 250 MPa, the plastic region begins.
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Max-Stress(MPa) | Max-Strain | |||||
Model Thickness | X-Direction | Y-Direction | Z-Direction | X-Direction | Y-Direction | Z-Direction |
1.2 mm |
276.08 on Ele 5706 |
264.5 on Ele 5984 | 263.01 on Ele 9523 | 0.00118 on Ele 5707 | 0.00127 on Ele 5980 | 0.00127 on Ele 1498 |
1.5 mm | 247.45 on Ele 3012 | 236.33 on Ele 6973 | 227.69 on Ele 105 | 0.00126 on Ele 3000 | 0.00126 on Ele 5987 | 0.00123 on Ele 1263 |
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Figure.16. Global Energies Plot (a) 1.2mmt (b) 1.5mmt | |
The Global Energy plots show the Kinetic energy, internal energy, Total energy, Sliding energy, and Hourglass energy values for the crash simulation. The Energies are higher for the 1.5 mm thick crash box. The total energy for the 1.2 mm thick and 1.5 mm thick crash box was recorded as 107000 N-mm and 134000 N-mm respectively. At 0 ms, the whole of the total energy is Kinetic energy. But as the simulation progresses and the impact between the Crash box and the Rigidwall takes place, at approx 0.36 ms, the Kinetic energy starts getting converted into Internal energy. The Internal energy reaches its peak and the kinetic energy reaches its lowest value at about 0.44 ms when the crash box is on the verge of getting rebounded from the rigid wall. The crash box then moves with a constant rebound velocity which is reflected in the energy plot as internal energy gets converted to kinetic energy and remains constant through the rest of the simulation.
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Figure.17. Acceleration Plot (a) 1.2mmt (b) 1.5mmt | |
The acceleration plot shows 0 acceleration up to 0.36 ms as the crash box is moving with a uniform velocity until this point. Thereafter, it becomes non-zero as the impact takes place and goes on to a maximum value of 201000 mm-per-(ms)^2 at ~0.48 ms when the crash box starts moving in the opposite direction on rebounding.
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Figure.18. Velocity Plot (a) 1.2mmt (b) 1.5mmt | |
The velocity plot shows a constant velocity of 13.8 mm-per-ms up to 0.36 ms. The velocity reduces as the impact occurs and reaches a minimum value at ~0.45 ms when the crash box is on the verge of getting rebounded. Thereafter it moves in the opposite direction with a reduced velocity oscillating about a mean value of ~ 5 mm-per-ms.
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Figure.19. Sectional Force Plot (a) 1.2mmt (b) 1.5mmt | |
The sectional force recorded is higher for the 1.5mm thick model(201000N compared to 161000N recorded for the 1.2 mm thick model) The sectional forces are zero until the impact happens. On impact, the force can be seen to have suddenly increased to its peak value. Thereafter, the force gets reduced and oscillates about a mean value much lesser than the peak force.
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Figure.20. Stress Plot (a) 1.2mmt (b) 1.5mmt | |
The plot shows the stress variation on Element number 8140 as the simulation progressed.
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Figure.21. Strain Plot (a) 1.2mmt (b) 1.5mmt | |
The plot shows the strain variation on Element number 8140 as the simulation progressed. The 1.5 mm thick model recorded more strain compared to the 1.2 mm thick model. |
CONCLUSION:
Click here to view the completed files.
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