Rocking Curve Imaging for Diamond Radiator Crystal Selection Guangliang Yang 1, Richard Jones 2, Franz Klein 3, Ken Finkelstein 4, and Ken Livingston 1.

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Presentation transcript:

Rocking Curve Imaging for Diamond Radiator Crystal Selection Guangliang Yang 1, Richard Jones 2, Franz Klein 3, Ken Finkelstein 4, and Ken Livingston 1 Diamond Requirements for GlueX 5 mm x 5 mm  Minimum size: 5 mm x 5 mm [100]  Orientation: [100] 5° maximum  Orientation error: 5° maximum 20 μr r.m.s. maximum  Mosaic spread: 20 μr r.m.s. maximum (integrated over the whole crystal) 20 μm maximum  Thickness: 20 μm maximum ±5 μm maximum  Variation in thickness: ±5 μm maximum Abstract The combination of low atomic number, high crystal packing density, and very high Debye temperature makes diamond the best material for use as a bremsstrahlung radiator in the coherent bremsstrahlung (CB) process, a process that is uniquely suited for generating highly polarized high-energy photon beams for photonuclear experiments. The crystal quality of the diamond radiator has a vital effect on the polarization and other properties of the photon beam and the best large-area diamond monocrystals currently available, both natural and synthetic, contain many defects that can degrade their performance as CB radiators. The diamonds used for this study were synthetic type Ib samples produced through the HPHT process by the firm Element Six. They were examined using the double crystal rocking curve imaging method in a synchrotron X-ray beam. Dislocation densities were calculated from the measured rocking curve peak position maps in the way proposed by Ferrari et al[1]. It is shown that dislocation is one major defect that affects the rocking curve width in local regions. The most significant contribution to the whole-crystal rocking curve width for thin crystals is the systematic variation of the peak position across its surface. This is interpreted in terms of a large-scale bending of the entire crystal. Data supporting this interpretation are presented, and possible explanations for the bending and methods for its mitigation are discussed. Extracting mosaic spread from X-ray rocking curve peak widths = 2 d sin(  ) instrumental sources 1.energy spread of beam 2.divergence of beam crystal sources 1.natural width + impurities 2.mosaic spread 3.micro-mechanical motion   d large area, highly parallel X-ray beam from C-line monochromator   X-ray CCD camera diamond crystal Experimental setup at CHESS: 1 Department of Physics and Astronomy, University of Glasgow, Glasgow, UK G12 8QQ. 2 University of Connecticut unit 3046, 2152 Hillside Rd., Storrs, CT, USA Catholic University of America, 620 Michigan Ave., N.E. Washington, DC Cornell High Energy Synchrotron Source, Cornell University, Ithaca, NY, USA Conclusions From the results obtained for the 20 micron diamond, it is clear that crystal warping is a major issue that needs to be understood and resolved before crystals of these dimensions can be used as CB radiators. The crystal warping may be caused by non-uniformly distributed defects, by surface damage that occurs during the lapping and polishing steps in the diamond wafer production, or perhaps by the stress induced by crystal mounting fixture. Using a thicker crystal will help to mitigate some of these effects, but unfortunately, the optimum CB performance requires the diamond radiator to be very thin in order to reduce the effects of multiple scattering of the electron beam in the diamond radiator. Further studies are needed to determine what is causing the observed curvature and how it may be reduced, perhaps through additional post-processing steps or improved mounting techniques. This work is supported by the United States Department of Energy through the Thomas Jefferson National Accelerator Facility, and by the National Science Foundation through grant no. DMR Intensity (arb. units)  (  r)     (2 2 0) scattering 15 keV fit to sum of 3 Gaussians + unif. bg. individual Gaussians from fit ideal lineshape for diamond (2 2 0) ideal FWHM = 5  r + 6  r naturalinstrumental peak r.m.s. rr (a) peak r.m.s. rr (b) Maps of rocking curve width for the (2,2,0) planes of two diamond crystals 100 microns thick, taken with 15 KeV X-rays. Each pixel subtends a region on the diamond that is 23 microns (horizontal) x 24 microns (vertical). Both of these crystals meet the rocking curve width requirement of less than 20  r r.m.s. peak r.m.s. rr (b)  x (  r) (a) Maps of rocking curve width (a) and peak position (b) of a 20 micron thick diamond taken with the (2,2,0) planes at 15 KeV. Note that even though the peaks are locally quite narrow, there is a large shift in the peak position across the face of the crystal. This is interpreted as large-scale mechanical bending of this thin crystal. The shift in peak position from pixel to pixel in (b) is large enough that the curvature inflates the peak width measured for a single pixel, especially in the upper right corner of the two figures. The r.m.s. resolution of the camera optics is 2.2 pixels. The horizontal axes in (b) are expressed in mm units to facilitate comparison with the figure below. simulated events measured intensity (rel. units) The figure at the right shows the calculated crystal shape of the 20 micron diamond, extracted from analysis of the rocking curve data for the (2,2,0) and (2,-2,0) planes shown above. The figure below shows the whole-crystal rocking curve for the 20 micron diamond as measured for the (2,2,0) planes (dotted line) and as simulated using the computed shape of the crystal planes shown in the figure at the right. The agreement between these two curves provides a cross-check of the consistency of the method, as well as a qualitative estimate of its systematic error. Diamond target ladder holding several diamond and other targets, each glued on two small wires to the brass fixture. The target fixture is mounted on the  axis of a 4-circle goniometer. The CCD camera is mounted on the 2  arm behind the target (nearly hidden).