1969
DOI: 10.1107/s0021889869007229
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Slit smearing effects in the Bonse–Hart small-angle X-ray diffractometer

Abstract: Slit smearing effects have been experimentally investigated for a typical Bonse-Hart small-angle diffractometer. This instrument was found to satisfy the cl iteria for infinite slit-height configuration for a wide range of angular divergence-limiting schemes. Standard mathematical desmearing methods applied to the data show excellent agreement with scattering data obtained from an essentially slit-correctionless instrument.* Note added in proof :-Fedorov et al. (1969) have employed such a method to check slit-… Show more

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Cited by 15 publications
(8 citation statements)
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“…Desmearing of the data is therefore required, unless effort and intensity is expended to collimate the beam in the perpendicular direction as well [105,65]. An additional drawback to these instruments is the requirement for a step-scanning evaluation of the scattering curve 5 , which increases measurement times considerably.…”
Section: Bonse-hart Instrumentsmentioning
confidence: 99%
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“…Desmearing of the data is therefore required, unless effort and intensity is expended to collimate the beam in the perpendicular direction as well [105,65]. An additional drawback to these instruments is the requirement for a step-scanning evaluation of the scattering curve 5 , which increases measurement times considerably.…”
Section: Bonse-hart Instrumentsmentioning
confidence: 99%
“…instruments discussed in sections 2.2.2 and 2.2.3), though model smearing rather than data desmearing is still recommended [65,151]. As slit-smeared instruments have existed as long as small-angle scattering itself, desmearing procedures are available of many types and vintages.…”
Section: Multiple Scattering Correction: Msmentioning
confidence: 99%
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“…Other tests (Schmidt, 1970;Kent & Brumberger, 1970) have compared the curves obtained by applying different correction methods to the same scattering curve, which was usually a theoretical test function but which in one case (Schmidt, 1970) was an experimental curve. Gravatt & Brady (1969) have succeeded in obtaining a scattering curve for essentially perfect collimation. Although the intensity was very low, the curve agreed well with the corrected curve obtained for the same sample with an apparatus for which the slit length could be considered infinite.…”
mentioning
confidence: 99%