Mie scattering for sphere with constant dipole moment

In summary, the conversation discussed the existence of a theory that describes Mie scattering for spheres with a constant dipole moment. According to the Wikipedia article, there are solutions by Ludvig Lorenz and others, but they are not shown in the article. The question was raised about whether or not a constant dipole moment would change the results, but it was suggested that as long as it remains constant, it would not contribute to radiation. The possibility of the constant dipole moment affecting polarizability was also mentioned, but it was noted that knowledge of polarizability is necessary regardless.
  • #1
Gavroy
235
0
Hi

does anybody here know whether there already exists a theory that describe Mie scattering for spheres that have a constant dipole moment?
 
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  • #3
where exactly? i only see this name when it comes to dielectric spheres, not dipoles?
 
  • #4
I don't see how a constant dipole moment should change the results (compared to the dielectric sphere), as long as it is constant it does not contribute to radiation. If your particle has enough time to rotate, it becomes tricky, but I think that would require really weird intensity/frequency/particle combinations.
 
  • #5
well, i thought that maybe the constant dipole moment has an effect on the polarizability and therefore on the possibility to have induced dipole moments.
 
  • #6
Maybe, but you have to know polarizability anyway.
 

Related to Mie scattering for sphere with constant dipole moment

What is Mie scattering?

Mie scattering is a phenomenon in which light is scattered by a spherical particle with a diameter comparable to the wavelength of the light. It is named after the German physicist Gustav Mie, who first described this type of scattering in 1908.

What is the difference between Mie scattering and Rayleigh scattering?

The main difference between Mie scattering and Rayleigh scattering is the size of the scattering particle. Mie scattering occurs when the particle size is comparable to the wavelength of the light, while Rayleigh scattering occurs when the particle size is much smaller than the wavelength.

What is the significance of constant dipole moment in Mie scattering for a sphere?

Constant dipole moment refers to the polarizability of a particle, which is a measure of its ability to become polarized in an electric field. In Mie scattering for a spherical particle, the constant dipole moment is important because it affects the intensity and polarization of the scattered light.

How is the scattering pattern for a sphere with constant dipole moment different from that of a non-polarizable particle?

A non-polarizable particle will scatter light equally in all directions, resulting in a symmetrical scattering pattern. However, a sphere with a constant dipole moment will have a more complex scattering pattern, with variations in intensity and polarization depending on the angle of observation.

What are some real-world applications of Mie scattering for spheres with constant dipole moment?

Mie scattering is a widely used phenomenon in various fields such as atmospheric science, meteorology, and remote sensing. It is also used in the design and optimization of optical devices and materials, such as anti-reflective coatings and solar cells. Additionally, Mie scattering is important in the study of aerosols, which have significant impacts on air quality and climate change.

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