Tony Hyun Kim (Partner: Connor McEntee) 12/1/2008 8.13 MW2-5 Prof. Roland.

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Tony Hyun Kim (Partner: Connor McEntee) 12/1/ MW2-5 Prof. Roland

1. Introduction 1. Classical EM vs. Compton scattering 2. Compton wavelength shift 3. Compton scattering (Klein-Nishina) cross-section 2. Experimental setup 1. Compton A vs. Compton B 3. Analysis and Results 1. Fitting the lineshape 2. Measured Compton shifts 4. Conclusions 1. Observation of wavelength shift in light scattering

 Scattering is dipole radiation from a driven dipole oscillator.  Governed by Maxwell’s equations.  Linear physics: frequency and wavelength are invariant. Image source:

 Modern picture of light: photons  Basic results of QM and relativity: E = hc/ λ ; p = h/λ  Usual conservation laws yield: Image source:

 Modern picture of light: photons  Basic results of QM and relativity: E = hc/ λ ; p = h/λ  Usual conservation laws yield: Image source:

Angular spread (FWHM) of the beam ~12°

Arbitrary discriminator level w.r.t. Target PMT

 Due to these complications, high-angle measurements are preferred.  Source in Compton B is 2.4 times more intense than Compton A.  Fatal flaw: Compton A does not yield signal beyond ~70°  Longer lever arm in Compton B: better angular specificity. (Approx. 12.5° vs. 20.8°)

 Low angle measurements underestimate the Compton shift, as predicted by geometry.  Compton A underestimates incident energy at E = 635keV. Possibly caused by the set-point complication.

 Wavelength variation observed  Rayleigh picture is inadequate.  Fit to Compton B yields:  Incident energy:  Electron rest mass:  Goodness of fit:

 Observed the wavelength shift in light scattering. Unexplained by classical scattering.  Obtained 4 large-angle data points on Compton B, showing good agreement to Compton shift formula. Fit yields:  Incident energy:  Electron rest mass: