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A K edge filter technique for optimization of the coherent-to-Compton scatter ratio method
G Harding1, R Armstrong, S McDaid
1Philips Research Laboratory, Technical Systems Department, Hamburg, Germany.
Medical Physics
|December 1, 1995
Summary
This study introduces a K edge filter technique to accurately measure atomic numbers using X-ray scatter signals. The method minimizes errors from photon noise and scattering, enabling potential "in vivo" diagnostics.
Area of Science:
- Medical Physics
- Materials Science
- X-ray Spectroscopy
Background:
- The ratio method for determining mean atomic number relies on elastic and inelastic X-ray scatter signals.
- Key error sources include statistical photon noise and multiple scattering/self-attenuation.
- Forward scattering geometry reduces these errors for low-to-medium atomic number materials.
Purpose of the Study:
- To analyze and mitigate error sources in the X-ray scatter ratio method for atomic number determination.
- To develop a technique for separating elastic (coherent) and inelastic (Compton) scatter signals in forward geometry.
- To explore the application of this technique for
Main Methods:
- Analysis of statistical noise and multiple scattering/self-attenuation effects in the ratio method.
- Implementation of a novel K edge filter technique to distinguish coherent and Compton scatter signals.
- Experimental validation using Ta fluorescence radiation and an Er foil filter in a forward-scatter setup.
Main Results:
- Forward scattering geometry effectively minimizes statistical and multiple scattering errors for low/medium atomic number substances.
- The K edge filter technique successfully separates elastic and Compton scatter signals, overcoming limitations of semiconductor detectors.
- Experimental results demonstrate the feasibility of the K edge filter method.
Conclusions:
- The K edge filter technique enhances the accuracy of the X-ray scatter ratio method for atomic number determination.
- This method offers a viable approach for distinguishing scatter signals in forward geometry.
- Potential applications include "in vivo" measurements of inelastic scattering in biological tissues for diagnostic purposes.