How is Single Photon Polarization Determined in Free Space?

In summary, single photons are completely polarized, meaning that each photon has a specific orientation of its electric vector. In theoretical free space, Maxwell's equations state that the electric and magnetic fields of an electromagnetic wave must be equal in amplitude and phase. In non-theoretical free space with a deviance from an index of refraction of 1, circular or elliptical polarization may occur. However, in most sources of light, photons are unpolarized, meaning that the assemblage of photons have a random transverse orientation. The ratio of E to H in the MKS system is 377 ohms in vacuum, with E and H being orthogonal to each other and to the direction of propagation. When it comes to the linear polarization state
  • #1
psycherevolt
5
0
I was wondering how exactly a single photon is polarized. In the case of an electromagnetic wave in theoretical free space Maxwell's equations state that electric and magnetic fields must be equal in amplitude and in phase with each other. On wikipedia's "photon polarization" article it states that single photons are completely polarized. Does this mean that the polarization of single photons oscillate around a complex plane changing the linear polarization between 180 degree states perpendicular to the path of travel?

Also, in (non-theoretical) free space the index of refraction is very very close to 1, does any deviance allow for circular or elliptical polarization?

Thanks
 
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  • #2
Light waves from most sources are unpolarized. Light photons from most sources are unpolarized, meaning that although each photon is polarized (meaning its electric vector is along a certain direction), the assemblage of photons have a random transverse orientation. Exceptions are:blue sky light at 90 degrees to the sun on a very clear day, Brewster's angle reflected light from a lake, glossy painted surface etc.

The ratio of E to H in the MKS system (volts per meter, amp-turns per meter) is 377 ohms in vacuum. E and H are orthogonal to each other and to the direction of propagation.
 
  • #3
You didn't answer my question. I'm asking if the linear polarization state of a single photon oscillates 180 degrees due to the coupling of electromagnetic waves in free space. Say you had linearly polarized light on the y-axis propagting on the z-axis. Does a single photon oscillate so that its polarization varies between + and - y directions?
 
  • #4
See sections 1.2.2 and 4.1.3.2 on circular polarization of single photons
http://wapedia.mobi/en/Photon_polarization
 
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What is single photon polarization?

Single photon polarization refers to the direction in which a photon's electric field oscillates. It is a quantum property of light that can be manipulated and measured.

Why is single photon polarization important?

Single photon polarization is important for several reasons. It is used in many cutting-edge technologies such as quantum cryptography, quantum computing, and quantum communication. It also plays a crucial role in understanding the nature of light and its interactions with matter.

How is single photon polarization measured?

Single photon polarization is typically measured using a polarizer, which is a device that can filter light based on its polarization direction. By passing a photon through a series of polarizers at different angles, its polarization can be determined.

How is single photon polarization manipulated?

Single photon polarization can be manipulated using various techniques, such as passing it through polarizing materials, using magnetic fields, or using optical components such as wave plates and beam splitters. These techniques can change the direction and intensity of a photon's polarization.

What are the applications of single photon polarization?

Single photon polarization has many practical applications, including in quantum cryptography, where it is used to ensure secure communication. It is also used in quantum computing to encode and process information. Additionally, single photon polarization plays a crucial role in understanding fundamental principles of quantum mechanics and the behavior of light.

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