1995
DOI: 10.1364/ao.34.006575
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Comparison of the filtered backpropagation and the filtered backprojection algorithms for quantitative tomography

Abstract: We compare the filtered backpropagation algorithm with the filtered backprojection algorithm for reconstructing the complex refractive-index distribution of semitransparent, cylindrical objects. Before reconstruction, the recorded scattered light is propagated back to the reconstruction area by inverse diffraction. Our comparison is based on computer-simulated data, and experimental optical data obtained from fibers with step-index, graded-index, and uniform-index distributions. The results show that both the … Show more

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Cited by 38 publications
(19 citation statements)
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“…3.1. Various complex conjugate operations appearing in the FBP formulation above, but not in the original references [29,51], arise from the exp(jωt) time dependence adopted in this dissertation.…”
Section: Fourier Diffraction Theorem and The Fbp Algorithmmentioning
confidence: 99%
“…3.1. Various complex conjugate operations appearing in the FBP formulation above, but not in the original references [29,51], arise from the exp(jωt) time dependence adopted in this dissertation.…”
Section: Fourier Diffraction Theorem and The Fbp Algorithmmentioning
confidence: 99%
“…First, the algorithm uses assumption that optical radiation propagates nearly along straight rays. Numerically it was shown that in this case the most accurate reconstructions are obtained, if instead of scattered field the projection image of the object centre is measured [3]. The second reconstruction algorithm that accounts for diffraction using either Born or Rytov weak-scattering approximations is the filtered back propagation algorithm [10].…”
Section: Reconstruction Errors In Optical Diffraction Tomographymentioning
confidence: 99%
“…It was proven, that the most accurate results are received if prior to application of tomographic reconstruction the optical field is imaged to an object centre either via imaging system or numerically [2,3]. For such configuration the measured object integrated phase distribution is most similar to the theoretical object projection of a phase.…”
Section: Improving Accuracy By Selecting Best Focus Planementioning
confidence: 99%
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“…Once a set of high-resolution (HR) projection holograms (one for each illumination angle) are digitally synthesized using a pixel superresolution algorithm as shown in Fig. S2, a hybrid filtered back-projection method (51,52) is utilized to create the final tomograms of the objects. Therefore, the superresolved projections are first digitally reconstructed (see, e.g., Fig.…”
mentioning
confidence: 99%