Difference between revisions of "How the crystal curvature affects the rocking curve width"
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| − | In regions of a crystal where the local curvature is large along the direction perpendicular to the rocking axis, a significant part of the rocking curve peak width for a pixel can arise from variation of the peak position within the pixel. The following plots show significant | + | In regions of a crystal where the local curvature is large along the direction perpendicular to the rocking axis, a significant part of the rocking curve peak width for a pixel can arise from variation of the peak position within the pixel. The following plots show significant correlation between the observed rocking curve widths and the local curvature for a given row of pixels. |
{|align="center" | {|align="center" | ||
| − | |[[Image:curvatureeff1.jpg|thumb| | + | |[[Image:curvatureeff1.jpg|thumb|Comparison between rocking curve width (black points, left axis) and local slope of the rocking curve peak angle (blue points, right axis) for a given |
| − | |[[Image:curvatureeff2.jpg|thumb| | + | row of pixels taken during a single scan.]] |
| + | |[[Image:curvatureeff2.jpg|thumb|Comparison between rocking curve width (black points, left axis) and local slope of the rocking curve peak angle (blue points, right axis) for a given | ||
| + | row of pixels taken during a single scan.]] | ||
|} | |} | ||
Revision as of 08:50, 10 March 2007
In regions of a crystal where the local curvature is large along the direction perpendicular to the rocking axis, a significant part of the rocking curve peak width for a pixel can arise from variation of the peak position within the pixel. The following plots show significant correlation between the observed rocking curve widths and the local curvature for a given row of pixels.
