Bragg's law and the distribution of electromagnetic energy.

In summary, the conversation discusses the physical mechanism behind the transmission and reflection in the bragg diffraction process. It is explained that the condition is satisfied for specific X-ray wavelengths, leading to coherent interference and an intense reflected beam. It is also mentioned that varying the angle of diffraction for each wavelength can result in a similar diffraction pattern. However, for a fixed angle, only one particular wavelength will produce a sharp peak in a graph of intensity vs. wavelength. This does not necessarily mean that the rest of the wavelengths are transmitted through the crystal, but rather they are not reflected with a peak at that angle and instead scatter in a more random pattern. The amount of reflected energy is independent of whether or not bragg's condition is satisfied
  • #1
siddharth5129
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While I get the coherent and incoherent scattering process that leads to the bragg diffraction condition, I don't really understand the physical mechanism behind the transmission and reflection. Now, as I understand it, the bragg diffraction condition is satisfied only for one or two particular X-ray wavelengths, and this translates to it's reflections from successive crystal planes coherently interfering to producing an intense reflected beam. 1) Is it true that you would get a similar diffraction pattern for every X-ray wavelength by varying the angle of diffraction for each wavelength. 2) For a fixed angle, you should get coherent interference for only one particular wavelength. But this wouldn't mean a sharp peak in a graph of intensity vs. wavelength(at that fixed angle), would it? And how is it that this simple fact forces the rest of the wavelengths to get transmitted through the crystal. The way I see it, this should simply lead to a redistribution of the energy with peak intensities for different wavelengths occurring at different angles.The amount of reflected energy should be independent of whether or not bragg's condition is satisfied, should it not? Or does Bragg's condition somehow force energy to be reflected at certain wavelengths and transmitted at the rest?
 
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  • #2
1/ Sure, within a reasonable range. Your wavelength must be appropriate for the atomic spacing you are measuring.
2/ Yes, you get a peak in the intensity vs. wavelength for a fixed angle when the wavelength matches the spacing adjusted for the angle chosen. The rest of the wavelengths are not necessarily transmitted through the crystal, its just that they are not reflected with a peak at that angle but shoot off in a more random pattern.
 

1. What is Bragg's law and how does it relate to the distribution of electromagnetic energy?

Bragg's law is a fundamental principle in crystallography that describes the relationship between the angle of incidence, the spacing of crystal planes, and the resulting diffraction pattern. It is also applicable to the distribution of electromagnetic energy, as the diffraction patterns created by electromagnetic waves can provide information about the atomic structure of materials.

2. How is Bragg's law derived?

Bragg's law is derived from the principles of constructive interference and the periodic nature of crystal lattices. It was first proposed by father and son scientists William and Lawrence Bragg in 1913.

3. What is the significance of the wavelength in Bragg's law?

The wavelength of electromagnetic radiation is a crucial factor in Bragg's law, as it determines the angle at which the diffraction peaks will occur. This allows scientists to use different wavelengths of radiation to study different crystal structures and gain a deeper understanding of their properties.

4. Can Bragg's law be applied to other forms of energy besides electromagnetic waves?

Yes, while Bragg's law is most commonly associated with the distribution of electromagnetic energy, it can also be applied to other forms of energy, such as sound waves or electron beams. These different forms of energy can also exhibit diffraction patterns when interacting with crystal lattices.

5. What are some practical applications of Bragg's law?

Bragg's law has wide-ranging applications in fields such as materials science, chemistry, and biology. It is used to study the atomic structure of materials, determine the composition of crystals and biological molecules, and analyze the properties of various materials. It is also used in technologies such as X-ray diffraction, which is used in medical imaging and non-destructive testing.

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