Not the classic coupled oscillators

In summary, the speaker is asking for help in analyzing the frequencies related to the motion of a system consisting of a rod hanging on a single point with a rotating disc attached to its lower end. They have provided a drawing and are seeking assistance in understanding the relationship between the path of the system and gyroscopic precession and the frequency of the physical pendulum. They also mention that there is a lot of information available on this topic.
  • #1
NirHUJI
2
0
I have a system of a rod hanging on a single point, that can oscilate 360 degrees. Attached to it's lower end is a rotating disc. As you release the pendulum with a starting angle of some kind, the system oscilates. Can anyone help me analize the frequencies related to this motion?

Thanks!
 
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  • #2
Hello NirHUJI, :welcome:

You mean like a gyroscope ? Fat books have been written on that. Not trivial at all.
 
  • #3
I've attached a 2D drawing of the system, notice it has the possibily to move all around. The path it takes should be related to gyroscopic precession and the frequency of the physical pendulum. All help we will appreciated:)
 

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  • #4

1. What are coupled oscillators?

Coupled oscillators are physical systems where multiple oscillators are connected or coupled together, causing them to interact with each other and exhibit synchronized or coordinated behavior.

2. How do coupled oscillators differ from classic oscillators?

Coupled oscillators differ from classic oscillators in that they have an additional level of complexity due to their interconnected nature. This can result in more complex and interesting behaviors, such as synchronization, phase locking, and chaotic oscillations.

3. What is an example of coupled oscillators in nature?

An example of coupled oscillators in nature is the synchronization of fireflies, where individual fireflies flash in unison due to their mutual interactions.

4. How are coupled oscillators used in science and technology?

Coupled oscillators are used in many fields of science and technology, including physics, biology, chemistry, and engineering. They are often used as models to study complex systems and phenomena, and they have practical applications in areas such as communication, signal processing, and synchronization of electronic devices.

5. What are some current research areas related to coupled oscillators?

Some current research areas related to coupled oscillators include exploring the dynamics of large networks of coupled oscillators, investigating the role of coupling in biological systems, and developing new technologies based on coupled oscillator systems.

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