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Cited by 99 publications
(48 citation statements)
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“…Notice that all approaches result in non-monotonic oscillating variation of the layer thickness with depth, even though the desired profile of the reflectivity curve is very simple (for example, constant). Actually, as it was theoretically proved in [2], the monotone variation of the period with the depth always results in strongly oscillating reflectivity curve. The inverse statement is also valid: MM providing smooth change of the reflectivity curve is always characterized by nonmonotonic variation of the period, which often oscillates strongly with the depth.…”
Section: Introductionmentioning
confidence: 84%
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“…Notice that all approaches result in non-monotonic oscillating variation of the layer thickness with depth, even though the desired profile of the reflectivity curve is very simple (for example, constant). Actually, as it was theoretically proved in [2], the monotone variation of the period with the depth always results in strongly oscillating reflectivity curve. The inverse statement is also valid: MM providing smooth change of the reflectivity curve is always characterized by nonmonotonic variation of the period, which often oscillates strongly with the depth.…”
Section: Introductionmentioning
confidence: 84%
“…More accurate choice of the starting guess, as, e.g., in [2], proves to be unnecessary, because the reflectivity bandwidth is only twice of that of a periodic MM.…”
Section: Design Of Broad Band MMmentioning
confidence: 99%
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“…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. In this procedure, the thicknesses of the layers are considered as variables, and a set of layer thicknesses will be found that provides a sufficiently deep minimum of the merit function used.…”
Section: B Broadband Multilayer Mirrormentioning
confidence: 99%