Momentum transfer dependent on distance?

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Discussion Overview

The discussion centers on the relationship between the distance of a particle from an electromagnetic (EM) wave emitter and the amount of momentum transferred to the particle by the wave. Participants explore whether the spread of the EM wave affects momentum transfer, distinguishing between wave and particle perspectives.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants question if the distance from the EM wave emitter affects the momentum transferred to a particle, suggesting that a more spread out wave may result in less momentum transfer.
  • Others argue that waves do not possess momentum, emphasizing that momentum is a property of particles and that the momentum transferred is related to the number of photons colliding with the particle, which is proportional to the intensity of the light.
  • A participant asserts that waves do have momentum and that an EM wave transfers momentum to everything it interacts with, regardless of whether it manifests as a particle.
  • There is a claim that the intensity of light from a typical source decreases with distance according to an inverse square relationship, affecting momentum transfer, while for lasers, the intensity remains constant regardless of distance.
  • Some participants discuss the double slit experiment, noting that it demonstrates wave properties and that momentum is transferred to the wall and other surfaces the wave interacts with, but they also highlight the complexity of analyzing momentum transfer in such scenarios.

Areas of Agreement / Disagreement

Participants express differing views on whether waves can possess momentum and how distance affects momentum transfer. There is no consensus on these points, and the discussion remains unresolved.

Contextual Notes

Participants reference the double slit experiment and the behavior of light from different sources, indicating that assumptions about wave-particle duality and the nature of momentum may influence their arguments. The discussion includes unresolved aspects regarding the definitions of momentum in wave and particle contexts.

jaketodd
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Does the amount of momentum transferred by an EM wave to a particle differ by how far away the particle is from the EM wave emitter? The more spread out the EM wave is, the less momentum transfered? I'm not talking about a collision between a photon and a particle; I'm talking about the momentum transferred to a particle by the wave nature of an EM wave.

Thanks!
 
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jaketodd said:
Does the amount of momentum transferred by an EM wave to a particle differ by how far away the particle is from the EM wave emitter? The more spread out the EM wave is, the less momentum transfered? I'm not talking about a collision between a photon and a particle; I'm talking about the momentum transferred to a particle by the wave nature of an EM wave.

Thanks!

Waves don't have momentum, particles do. So you can think of the problem as having a shotgun-like source spraying photons everywhere, each with their own momentum. The total momentum transferred will be proportional to the number of photons colliding with your particle. It will be proportional to the intensity of the light where you're measuring.
 
kote said:
Waves don't have momentum, particles do. So you can think of the problem as having a shotgun-like source spraying photons everywhere, each with their own momentum. The total momentum transferred will be proportional to the number of photons colliding with your particle. It will be proportional to the intensity of the light where you're measuring.

Actually waves do have momentum. If it were a multitude of particles then you would get particles all over the place from one EM wave emission in the double slit experiment, for example. An EM wave is a wave and then collapses to a particle. And that wave transfers momentum to everything it touches (even the things that the wave don't manifest as a particle on). So would someone else please answer my question? I do appreciate your message though, Kote. I agree that the intensity of the wave would be proportional to the momentum transfered, but I'm wondering if distance and how much the wave has spread out makes a difference in how much momentum is transferred to the particle.
 
jaketodd said:
Actually waves do have momentum. If it were a multitude of particles then you would get particles all over the place from one EM wave emission in the double slit experiment, for example. An EM wave is a wave and then collapses to a particle. And that wave transfers momentum to everything it touches (even the things that the wave don't manifest as a particle on). So would someone else please answer my question? I do appreciate your message though, Kote. I agree that the intensity of the wave would be proportional to the momentum transfered, but I'm wondering if distance and how much the wave has spread out makes a difference in how much momentum is transferred to the particle.

There is no momentum involved in the double slit experiment. That experiment measures waves, not particles. Interference is a property of waves; momentum is a property of particles :). A photon is neither a wave nor a particle persistently, but in certain interactions it will manifest the properties of either a wave or a particle. A particle paradigm can be used to explain the momentum transfer interaction accurately because momentum is a property of particles.*

What you said is exactly correct. The distance is proportional to the intensity (and momentum) of the light from a normal light bulb type source by an inverse square relationship. If you have a laser then the distance will not change the momentum at all since the intensity is the same at any distance. All of the particles in a laser are flying in the same direction and don't spread out.

*Now, if you want to know the intensity and related momentum on the other side of a 2 slit setup, you've got a little more work to do. That would involve a step where you consider the light to be a wave and then a step where you consider light's particle properties.
 
kote said:
There is no momentum involved in the double slit experiment. That experiment measures waves, not particles. Interference is a property of waves; momentum is a property of particles :). A photon is neither a wave nor a particle persistently, but in certain interactions it will manifest the properties of either a wave or a particle. A particle paradigm can be used to explain the momentum transfer interaction accurately because momentum is a property of particles.*

What you said is exactly correct. The distance is proportional to the intensity (and momentum) of the light from a normal light bulb type source by an inverse square relationship. If you have a laser then the distance will not change the momentum at all since the intensity is the same at any distance. All of the particles in a laser are flying in the same direction and don't spread out.

*Now, if you want to know the intensity and related momentum on the other side of a 2 slit setup, you've got a little more work to do. That would involve a step where you consider the light to be a wave and then a step where you consider light's particle properties.

In the double slit experiment, there is a tiny amount of momentum transferred to the wall in between the slits and everywhere the wave touches. It is a wave until it changed into a particle on the detector array behind the slits. If it were a bunch of particles or a wave and a bunch of particles at the same time, then you would get significant momentum transfer to everything it touches.
 

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