2013
DOI: 10.1364/ao.52.006824
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Design and fabrication of a supermirror with smooth and broad response for hard x-ray telescopes

Abstract: We present our design and fabrication scheme of a supermirror for hard x-ray telescopes to improve the performance of reflection. Supermirrors are designed to achieve target reflectivity profiles with small ripples in the interesting energy range with a limited number of layer pairs. Starting from conventional design methods, we optimized the thickness distribution of the structure using a numerical approach with the merit function established for this application. As an example, a platinum-carbon supermirror … Show more

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Cited by 21 publications
(17 citation statements)
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“…In particular, manipulating the thickness of the top several layers will reduce the dips between the total reflection part and the first Bragg peak in the x-ray reflectivity profile. Yao et al 17 demonstrated a design method to smooth the reflectivity curve profile of a supermirror. This may help us achieve a more efficient design in the future.…”
Section: Discussion and Summarymentioning
confidence: 99%
“…In particular, manipulating the thickness of the top several layers will reduce the dips between the total reflection part and the first Bragg peak in the x-ray reflectivity profile. Yao et al 17 demonstrated a design method to smooth the reflectivity curve profile of a supermirror. This may help us achieve a more efficient design in the future.…”
Section: Discussion and Summarymentioning
confidence: 99%
“…Smaller σ values lead to greater side lobe suppression, however a value for σ that is too small can lead to Γ values that are too close to 0 or 1 at the boundary of the structure; in that case the design would require layers that are too thin to fabricate in practice. For example, base on our ability on Pt/C multilayer deposition (DC magnetron sputtering) [18], the smallest achievable layer thickness is ~0.6 nm, so a value of σ ~0.7 is optimal. The solution of Eq.…”
Section: Design Examplesmentioning
confidence: 99%
“…Similarly, monochromatic light is reflected over a range of incident angles. Several approaches to obtain such depth-graded structures were considered theoretically, based on numerical optimization [24][25][26][27] or a combination of analytical designing and numerical optimization. [28][29][30][31] In both methods, solving the so-called inverse problem is usually required as the final step, which consists of the minimization of a certain merit function that characterizes the deviation of the calculated reflectivity profile from the desired one.…”
Section: B Broadband Multilayer Mirrormentioning
confidence: 99%