Dipole Radiation: Practical Considerations

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    Dipole Radiation
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SUMMARY

The discussion centers on the practical implications of dipole radiation as described in Richard Feynman's work on light-matter interaction. Specifically, it highlights the assumption that a thin plate, significantly less than the wavelength of light (approximately 0.1 of the wavelength), allows dipoles to experience the same electric field phase. While this theoretical framework is sound, participants agree that implementing such thin plates in practical applications poses challenges, suggesting that integration techniques may provide more feasible solutions.

PREREQUISITES
  • Understanding of dipole radiation principles
  • Familiarity with wave theory in light-matter interactions
  • Knowledge of Feynman's lectures on quantum mechanics
  • Basic concepts of electromagnetic fields
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  • Research integration techniques for dipole radiation applications
  • Explore the practical construction of thin plates for optical experiments
  • Study the implications of wavelength on material properties
  • Learn about advanced light-matter interaction models
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Physicists, optical engineers, and researchers in quantum mechanics looking to deepen their understanding of dipole radiation and its practical applications in light-matter interactions.

sliorbra
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Hi,

I an reading an interesting chapter of Feyman where he explains the basis of light-matter interaction with wave theory: http://cua.mit.edu/8.421_S08/Reading/Feyman_refr_index.pdf

I didn't understand there one thing... to explain it he says that all the dipoles on the plate ''feel'' the same electric field with the same phase [page 4, equation 31.10]. to say this the plate has to be very very very thin [something like 0.1 of the wavelength]... how this can be practical??


Lior
 
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On the first page, about halfway down, he writes:

Feynman said:
A source which we shall call "the external source is placed a large distance away from a thin plate of transparent material, say glass.

I added the boldface to point out the key word in his assumptions. He's assuming the plate is indeed very very thin, much less than a wavelength. It's not very practical, but one can build a more practical solution from it by integration.
 
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