1968
DOI: 10.1016/0029-554x(68)90491-6
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A simpler approach to the geometrical efficiency of a parallel-disk source and detector system

Abstract: A little-known integral formulation, of considerable simplicity, has been used to" compute" representative values of the average solid angle subtended at a disk source by a coaxial parallel-disk detector. The advantage of the integral formulation is compared with a Monte Carlo calculation of the solid angle. It is concluded that the Monte Carlo calculation is of lesser advantage, but is more easily adaptable to complex geometries.

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Cited by 34 publications
(12 citation statements)
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“…2, where an extended circular target faces a coaxially mounted detector in close geometry, were calculated by means of an integral method [21]. These results agree to better than 4~o with Monte-Carlo calculations [26] (see Table 1). The calculated solid angle for the setup of Fig.…”
Section: Solid Angle Determinationmentioning
confidence: 96%
“…2, where an extended circular target faces a coaxially mounted detector in close geometry, were calculated by means of an integral method [21]. These results agree to better than 4~o with Monte-Carlo calculations [26] (see Table 1). The calculated solid angle for the setup of Fig.…”
Section: Solid Angle Determinationmentioning
confidence: 96%
“…in the setup of Fig. I b, where a cylindrical 14N target volume faces a coaxially mounted Si detector in close geometry, was determined by a Monte-Carlo calculation [15]. It has been shown for similar close geometries [12] that such calculations are reliable to better than 4%.…”
Section: Target Thickness T and Areal Number Density Ntmentioning
confidence: 99%
“…Ruby's formula, giving the solid angle subtended at a disk source by a coaxial parallel-disk detector [Ruby-Rechen (1968)], is the following:…”
Section: Introductionmentioning
confidence: 99%