Rotation at close to the speed of light

In summary: To an observer in the rest frame of the ring, the power will be higher than to an observer in the rest frame of the target. To an observer in the rest frame of the ring, the energy flow will appear to decrease, as the ring will be moving into the energy it emits. However, to an observer in the rest frame of the target, the energy flow will appear to increase as the ring will be moving away from the energy it emits.In summary, the conversation discusses the effects of energy production and transmission in a ring with a reactor inside it. The reactor is indestructible and produces 1000Mw of electrical energy, which can be emitted out past the ring. The conversation also touches on the behavior of electrons at
  • #1
noricarter
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Let's say I had an object in space, a ring in this particular case, who was using light energy to spin itself up. The ring was built with a reactor inside of it along with a passenger/observer (we'll call the inside observer Bob for now). Bob, the ring, and the reactor are pretty much indestructible for arguments sake. The reactor produces 1000Mw of electrical energy. But the cool part about the rings reactor is that it is supposed to be able to emit the energy out past the ring. What happens to energy being sent from the ring out towards the Energy reciever? Bob looks at the readings of the reactor which should function normally due to his frame of reference, or is that wrong? What does the outside world recieve?

What happens to electrons spinning around atoms at close to the speed of light? Are they slowing down the closer you get to the speed of light? Let's say you had an atom who had electrons rotating around it at 5% the speed of light and you reached 99% the speed of light in your rotating ring. What happens during that last 5% of your moving up to speed?

If mass increases the closer you get to the speed of light shouldn't the energy produced by a reactor also increase? It's protons and electrons now have more mass, what does that mean for atomic mass now? Not that I would but if I split an atom in this state wouldn't it's effects be greater?

With electrical energy does that mean it'll take more energy to offset the balance between protons and electrons? Or would the effects of the offset be greater?

I've got more weird follow up questions but we'll just stick with this for now.
 
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  • #2
The ring: I don't think you have given us enough information about the problem. What does the reactor actually do, and how is its energy transmitted to the outside?

Electrons bound to atoms: Classical theories of point particles aren't very useful when you're dealing with subatomic particles. We need a quantum theory, and in a quantum theory, electrons aren't tiny balls in orbit. So what are they? The funny thing is that quantum theories don't really tell us that, at least not unambiguously. This makes it pretty hard to come up with a meaningful answer to your question.
 
  • #3
noricarter said:
What happens to electrons spinning around atoms at close to the speed of light? Are they slowing down the closer you get to the speed of light? Let's say you had an atom who had electrons rotating around it at 5% the speed of light and you reached 99% the speed of light in your rotating ring. What happens during that last 5% of your moving up to speed?
In a non-accelerating frame, in the rest frame of the atoms, electron orbitals are unchanged - you can go to other systems with a Lorentz transformation, and see that the orbitals are flattened a bit in the direction of movement.
Keep in mind that relativistic velocity addition does not work like the classic one - 99% c "plus" 5% c is just ~0.991%c.

In your ring, the acceleration will change the orbitals, and you'll have problems to find materials where the atoms keep in their position.

If mass increases the closer you get to the speed of light shouldn't the energy produced by a reactor also increase?
Energy cannot be produced. If you mean the electric power, it depends on the frame you are in.
 

What is rotation at close to the speed of light?

Rotation at close to the speed of light refers to an object rotating at a velocity that is close to the speed of light, which is approximately 300 million meters per second.

How does rotation at close to the speed of light affect time?

According to Einstein's theory of relativity, time slows down for objects moving at high speeds. This means that for an object rotating at close to the speed of light, time will appear to pass more slowly than for an object that is stationary.

What is the impact of rotation at close to the speed of light on mass?

As an object approaches the speed of light, its mass increases due to the effects of relativity. This means that the object will require more energy to continue accelerating, making it increasingly difficult to reach the speed of light.

Can an object rotate at the speed of light?

No, it is not possible for an object to rotate at the speed of light. According to the laws of physics, an object with mass cannot reach the speed of light, let alone rotate at that speed.

What are the potential applications of studying rotation at close to the speed of light?

Studying rotation at close to the speed of light can help us better understand the effects of relativity and the behavior of objects at extreme speeds. This knowledge can have practical applications in fields such as astrophysics, where objects in space can reach high velocities, as well as in developing new technologies for space travel.

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