|
XXVII International Symposium "Nanophysics and Nanoelectronics" N. Novgorod, March 13-16, 2023
Experimental instruments and technique
The use of morphometric variables in the surface topography study of X-ray optical elements
A. A. Dedkovaab, I. V. Florinskyb, A. K. Chernyshevc a National Research University of Electronic Technology, 124498 Zelenograd, Moscow, Russia
b Institute of Mathematical Problems of Biology RAS, 142290 Pushchino, Russia
c Institute for Physics of Microstructures, Russian Academy of Sciences, Nizhnii Novgorod
Abstract:
We studied the use of morphometric variables (maximal curvature, minimal curvature, mean curvature, topographic index, etc.) for study of the surface of X-ray optical elements. We performed calculations on digital elevation models of a spherical concave substrates: primordial and smoothed digital elevation models, before and after technological operations (mechanical lapping, axisymmetric surface shape correction, ion beam figuring). We have demonstrated a visual display of weakly expressed topographic inhomogeneities, incl. which are not displayed on the maps of the original digital elevation models. The consideration included the study of both the measured samples and the errors in the formation of the digital elevation model (artifacts from the recording system and from the inhomogeneity of the medium), as well as the features of scale decomposition when using the universal spectral-analytical method.
Keywords:
surface, topography, digital elevation model, DEM, multilevel analysis, shaping, aspherization, interferometry, x-ray optics, multilayer interference mirror, curvature, morphometric variable, geomorphometry, defect, measurement artifact.
Received: 13.04.2023 Revised: 13.04.2023 Accepted: 13.04.2023
Citation:
A. A. Dedkova, I. V. Florinsky, A. K. Chernyshev, “The use of morphometric variables in the surface topography study of X-ray optical elements”, Zhurnal Tekhnicheskoi Fiziki, 93:7 (2023), 1059–1068
Linking options:
https://www.mathnet.ru/eng/jtf7051 https://www.mathnet.ru/eng/jtf/v93/i7/p1059
|
|