Abstract
The absolute value and argument of discrete Fourier transform (DFT) coefficients are investigated by analyzing images of test objects and structural defects in single crystals, which are theoretically calculated from modified Indenbom–Chamrov equations and experimental data. The role of the argument of DFT coefficients is demonstrated in revealing the peculiarities of the contrast generated by structural defects and their reliable identification and localization in the bulk of a single crystal.
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