Hi everyone,
I've been tinkering around in the 3DEXPERIENCE platform and have created some really cool simulations of damped vibration systems. These systems can be found everywhere in the world around us, from the oscillations of a car suspension system to the vibrations of a guitar string. By understanding how these systems behave, we can make better designs and improve performance.
As you can see, the different types of systems have very different behaviors over time. The un-damped system oscillates indefinitely, while the over-damped and critically-damped systems decay to zero without oscillating, and the under-damped system oscillates with a decaying amplitude.
So, I created four different systems: un-damped, over-damped, critically-damped, and under-damped. Each of these systems has its own unique behavior, and I've made some awesome plots and videos to showcase them.
| Type of System | Damping Coefficient, c | Plot | Simulation |
| Undamped System | 0kg_s | ||
| Under Damped System | 0.175kg_s | ||
| Critically Damped system | 0.876kg_s | ||
| Over Damped System | 1.6kg_s |
Note: Mass of the sphere, m = 0.008kg Elasticity, k = 24kg_s2 Free length of the spring, l = 15mm
I hope that this work will be helpful for those of you who are interested in analyzing vibration systems, and I'd love to hear your thoughts and feedback. If you have any questions or suggestions, please feel free to share them in the comments below.
You can refer the following post for step by step tutorial to create a vibration system and download the 3DXML(CAD + Simulation Data)
Thanks for reading!
