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X-Ray Fluorescence Analytical Techniques - CNSTN : Centre ...

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Figure II.10: Background contribution in an EDX spectrometer with monochromatic<br />

17.5 keV excitation.<br />

V. The Approach to Quantification in EDXRF Analysis<br />

The approach to quantification in EDXRF analysis is usually different for thin,<br />

intermediate thickness and infinitely thick samples.<br />

V.1 Thin Samples Technique<br />

If a homogeneous sample to be analysed has a very small mass per unit area (or<br />

thickness), the detected intensity of characteristic X-rays, Ithin, of the ith element is simply<br />

given by:<br />

with<br />

and<br />

Ithin = Sm i i , (II.3)<br />

⎛ 1 ⎞<br />

G<br />

⎜ ⎟<br />

Si = Io( Eo) ε( Ei) τi( Eo) ωipi 1<br />

sin φ ⎜ ⎟<br />

⎜ j ⎟<br />

⎝ i ⎠<br />

, (II.4)<br />

mi =µ i m.<br />

(II.5)<br />

Where G is the geometry factor; φ is the effective incidence angle for primary radiation; Io(Eo)<br />

is the intensity of primary photons of energy Eo (monochromatic excitation), ε(Ei) is the<br />

detector efficiency for recording the photons of energy Ei; τi(Eo) is the photoelectric mass<br />

absorption coefficient for the ith element at the energy o, in cm 2 .g -1 ; ji is the jump ratio; mi<br />

and µi are the mass per unit area and the weight fraction of the ith element, respectively; and<br />

m is the total mass per unit area of a given sample.

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