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NNR IN RAPIDLY ROTATED METALS By - Nottingham eTheses ...

NNR IN RAPIDLY ROTATED METALS By - Nottingham eTheses ...

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- 97 -<br />

TABLE 7.1. COMPUTED SECOND AND FOURTH MOMENTS OF ALUM<strong>IN</strong>IUM<br />

POWDERS<br />

POWDER SAMPLE<br />

SECOND<br />

MOMENT FOURTH MOMENT<br />

kHz2 kHz4<br />

99.995% pure sprayed (a) 9.4 ± 0.4 225 t 80<br />

99.999% pure filed (c) 15 ± 2.5<br />

99.5% pure sprayed (b) 18 ±4<br />

summation from those for wings of the lineshapes which are indistin-<br />

guishable from the base-line. With CW spectra the moments are<br />

measured from the absorption curve with some assumption made about<br />

the shape of the wings. The absolute accuracy of the computed<br />

values depends therefore upon the validity of this assumption. In<br />

this work the resolution of the computer output describing the trans-<br />

formed lineshape was in each case better than 1 part in 2000 so the<br />

summation procedure was extended right out to a point where the<br />

signal intensity was 1/2000 of that at vo. It was then truncated.<br />

Of course if the wings of a lineshape are truly Lorentzian then<br />

the second moment is. infinite.<br />

Measurements of fourth moment were confined to sample (a) bec-<br />

ause the long wings of the transformed lineshapes of the other samples<br />

made any estimate meaningless. The ratio M4/M2 for sample (a) is<br />

equal to 2.55 whereas for a Gaussian curve the expression is identi-<br />

cally equal to three. The error limits, arising out of the uncert-<br />

ainty in the lineshape tails are large, but this result does serve<br />

to illustrate that the nuclear spectrum of the sprayed powder shown<br />

in Figure 7.1 can best be described as a flat topped Gaussian. This<br />

form of lineshape is further evident from the rather unusual shape<br />

-<br />

-

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