1988
DOI: 10.1007/978-3-540-39246-0_44
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Progress in High-Resolution X-Ray Holographic Microscopy

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Cited by 14 publications
(7 citation statements)
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“…The number of steps N, namely the number of times that the ray is refracted, is proportional to the thickness of the screen L. The average angle of refraction is zero, but its standard deviation is proportional to σ n and thus to λ 2 . As a result we expect α RP S ∝ σ n √ N ∝ λ 2 √ L, as in expression (19).…”
Section: Destroying Spurious Phase Images On X-ray Topographsmentioning
confidence: 69%
See 1 more Smart Citation
“…The number of steps N, namely the number of times that the ray is refracted, is proportional to the thickness of the screen L. The average angle of refraction is zero, but its standard deviation is proportional to σ n and thus to λ 2 . As a result we expect α RP S ∝ σ n √ N ∝ λ 2 √ L, as in expression (19).…”
Section: Destroying Spurious Phase Images On X-ray Topographsmentioning
confidence: 69%
“…For the images described above, the size of the first Fresnel zone varies from 0 to typically 8 µm, therefore it is most often smaller than or comparable with the characteristic size of the object. This explains why the image looks more like a direct image of the contours of the object, in which each border is imaged independently, rather than like a hologram, although the experimental setup is the same as for in-line Gabor holography [19].…”
Section: Basic Elements Of the Imaging Processmentioning
confidence: 99%
“…16 Soon after the introduction of holography 17 by Gabor in 1948, the possibility of x-ray holography was explored, 18 and interest has continued, mainly in the context of soft x-ray microscopy. [19][20][21][22][23][24][25][26][27][28][29][30][31][32][33][34][35] As is well known, the hologram contains phase information from the object wave field, so that it may be considered in a sense as a phase-contrast image, i.e., the phase has been ''made visible,'' although a reconstruction step is required to reproduce the phase distribution at the object. From a different viewpoint, the reconstruction may be considered as a form of phase retrieval.…”
Section: Introductionmentioning
confidence: 99%
“…The wave leaving the sample u(x) is in this case simply obtained as the multiplication of the incident wave u1(x) with the transmission function: (4) To describe propagation over a fmite distance d we will use the diffraction integral in the usual approximation of Fresnel diffraction'5. The wave u-(x) is then the convolution of u0(x) with the kernel Pj(x) = (iAd)112 exp (ut x2 I Ad) (5) In reciprocal space propagation over a distance d corresponds to a simple multiplication of the Fourier transform of the field with the propagator Pa(f) exp (-iicAdI) (6) wherefdenotes the spatial frequency conjugate to x.…”
Section: Methodsmentioning
confidence: 99%