Compton Scattering: Difference between revisions
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[http://wiki.iac.isu.edu/index.php/PhotoFission_with_Polarized_Photons_from_HRRL Go Back] | |||
==Analyzing Power as a Function of Compton Scattering Angle== | ==Analyzing Power as a Function of Compton Scattering Angle== | ||
[[Image: | The analyzing power <math></math> | ||
| | |||
[[Image:power.jpg |800px]] | |||
==Compton Scattering Differential Cross Section== | |||
The differential cross section for Compton scattering is given by the Klein-Nishina formula: | |||
<math>\frac{d\sigma}{d\Omega} = \frac{1}{2} r_e^2 (P(E_\gamma,\theta) - P(E_\gamma,\theta)^2 \sin^2(\theta) + P(E_\gamma,\theta)^3)</math> | |||
[[Image:cross section.jpg |800px]] | |||
==Energy of Scattered Photon== | |||
[[Image:compton.jpg |800px]] | |||
[http://wiki.iac.isu.edu/index.php/PhotoFission_with_Polarized_Photons_from_HRRL Go Back] | |||
Latest revision as of 06:25, 5 February 2009
Analyzing Power as a Function of Compton Scattering Angle
The analyzing power [math]\displaystyle{ }[/math]
Compton Scattering Differential Cross Section
The differential cross section for Compton scattering is given by the Klein-Nishina formula:
[math]\displaystyle{ \frac{d\sigma}{d\Omega} = \frac{1}{2} r_e^2 (P(E_\gamma,\theta) - P(E_\gamma,\theta)^2 \sin^2(\theta) + P(E_\gamma,\theta)^3) }[/math]
Energy of Scattered Photon
