Spin of the Photon: Relativity and Angular Momentum

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    Photon Spin
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Discussion Overview

The discussion revolves around the nature of the spin of photons in the context of relativity and angular momentum. Participants explore the implications of relativity on the perception of photon spin, the concept of frames of reference, and the mathematical treatment of these ideas. The conversation touches on theoretical aspects, conceptual clarifications, and speculative reasoning regarding the behavior of photons and their intrinsic properties.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant suggests that in their frame of reference, a photon does not change due to infinite time dilation, leading to questions about the observation of its angular momentum.
  • Another participant questions the mention of an event horizon, seeking clarification on whether it relates to Hawking radiation or special relativity.
  • Some participants note that photons do not have a conventional frame of reference, yet they can be described using an affine parameterization along their null worldline.
  • A participant inquires whether the spin of a photon can be observed in their reference frame and how it transforms under Lorentz transformations.
  • There is a discussion about the nature of photon spin and its relation to circular polarization, with one participant describing how a spin of +1 would manifest visually.
  • Concerns are raised about the possibility of superluminal speeds of polarization related to photon spin, especially in comparison to electron spin and its half-integer nature.
  • One participant emphasizes that polarization should not be confused with physical rotation, stating that there is no accepted physical model of spin for photons or other particles.
  • Another participant references external material that discusses spin as an intrinsic property of particles, akin to charge and mass, while noting that measurements of spin can be made along specific axes.
  • A participant argues that the perception of time for photons is misunderstood, suggesting that while photons do not experience time, they do take time to reach destinations from the perspective of massive objects.

Areas of Agreement / Disagreement

Participants express differing views on the nature of photon spin, the implications of relativity, and the interpretation of polarization. There is no consensus on these topics, and multiple competing perspectives remain throughout the discussion.

Contextual Notes

Participants highlight limitations in understanding photon spin and polarization, including the lack of a physical model for spin and the complexities of visualizing these concepts in relation to relativity.

scope
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hi,

if i understand relativity well, in our frame of reference a photon does not change(infinite time dilation). then if we try mathematically to describe its spin as an intrinsic angular momentum, then there should be no observed angular momentum in our frame of reference because this angular momentum would be at the event horizon and time stops at the event horizon in our reference frame. is it correct?
thank you for your reply!
 
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What event horizon? Are you talking about Hawking radiation?
 
See any of the zillion threads about how a photon doesn't have a "frame of reference" in the usual sense.

This doesn't prevent photons from having an affine parameterization. There's a handful of threads that discuss this, too, though not as many as the first. A photon doesn't experience time as its worldline is null, but you can still order events along it's worldline in a sequence by an "affine parameter", even though it's a null worldline (and usually a null geodesic worldline).
 
DaleSpam said:
What event horizon? Are you talking about Hawking radiation?

no, the event horizon from special relativity
 
pervect said:
See any of the zillion threads about how a photon doesn't have a "frame of reference" in the usual sense.

This doesn't prevent photons from having an affine parameterization. There's a handful of threads that discuss this, too, though not as many as the first. A photon doesn't experience time as its worldline is null, but you can still order events along it's worldline in a sequence by an "affine parameter", even though it's a null worldline (and usually a null geodesic worldline).

thank you, but i do wonder about the spin of the photon. in OUR reference frame, do we see the photon spinning or not, if we apply mathematics?
by the way how does spin transform under Lorentz transformations?

thank you for your reply!
 
scope said:
no, the event horizon from special relativity
SR does not have the usual event horizons.
 
scope said:
thank you, but i do wonder about the spin of the photon. in OUR reference frame, do we see the photon spinning or not, if we apply mathematics?
A spin of +1 along the direction of motion would look like circularly polarized light, with the polarization rotating in the clockwise direction as viewed along the direction of motion (from behind).
 
bcrowell said:
A spin of +1 along the direction of motion would look like circularly polarized light, with the polarization rotating in the clockwise direction as viewed along the direction of motion (from behind).

thank you for your great reply. but is it possible that some velocity of this polarization(spin) reaches superluminal speeds, since if we try to interpret the half-integer spin of the electron for a non-zero radius, then it can lead to velocity at this radius that is faster than light(thats why spin causes a problem of definition). Or there is a clear difference between the photon spin and the electron spin regarding this point?
 
scope said:
thank you for your great reply. but is it possible that some velocity of this polarization(spin) reaches superluminal speeds, since if we try to interpret the half-integer spin of the electron for a non-zero radius, then it can lead to velocity at this radius that is faster than light(thats why spin causes a problem of definition). Or there is a clear difference between the photon spin and the electron spin regarding this point?

You can't visualize it as a rotating material object with some radius r. You can draw a diagram showing circular polarization, with a vector sweeping around in a circle, but that vector is a field vector; it has units of field strength, not units of distance.

A similar confusion can occur when you talk about an ordinary plane-polarized EM wave. If you believed that something was moving through space along a sinusoidal path, then its velocity would be >c.
 
  • #10
ok, so if i understand well, even if spin causes polarization, polarization is not the rotation described by spin, and nothing describes the spin rotation physically?
 
  • #11
scope said:
ok, so if i understand well, even if spin causes polarization, polarization is not the rotation described by spin, and nothing describes the spin rotation physically?
Yes, and it's the same for the others particles, not for photons only: there is no (accepted) physical model of spin.
 
  • #12
Some good insights into spin here:
http://en.wikipedia.org/wiki/Particle_spin

Spin effects show themselves as in Pauli exclusion and polarization (described already) and as a degree of particle freedom...
The spin of an elementary particle is a truly intrinsic physical property, akin to the particle's electric charge and rest mass.

The same article notes: "Quantum mechanics states that the component of angular momentum measured along any direction (say along the z-axis) can only take on the values..." so I guess in this sense we do measure spin rather directly...
 
Last edited:
  • #13
scope said:
hi,

if i understand relativity well, in our frame of reference a photon does not change(infinite time dilation).

I think it's backwards - in a photon's own "reference" (which cannot exist but for simplicities sake) time does not pass. In our frame of reference or from the frame of reference of any massive object photons do take time to reach destinations.
 

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