2016
DOI: 10.1016/j.radphyschem.2016.06.025
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Improvement of image performance in digital breast tomosynthesis (DBT) by incorporating a compressed-sensing (CS)-based deblurring scheme

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Cited by 3 publications
(4 citation statements)
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“…The IQA of DBT showed a non‐significantly increase compared to that of CBBCT, aligning with the findings of Gong et al 25 FDK, CGLS, and MLEM algorithms outperformed their SART and SARTTV counterparts in processing time. Our SART and SARTTV required 2–5 iterations, while MLEM demanded 15–100 for similar image quality, as per Zhang et al 38 and van de Sompel et al 47 CBBCT images were computationally costlier because of the limited projection of DBT acquisition 33 . CUDA parallelization was used to reduce the computational burden 45 .…”
Section: Discussionmentioning
confidence: 93%
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“…The IQA of DBT showed a non‐significantly increase compared to that of CBBCT, aligning with the findings of Gong et al 25 FDK, CGLS, and MLEM algorithms outperformed their SART and SARTTV counterparts in processing time. Our SART and SARTTV required 2–5 iterations, while MLEM demanded 15–100 for similar image quality, as per Zhang et al 38 and van de Sompel et al 47 CBBCT images were computationally costlier because of the limited projection of DBT acquisition 33 . CUDA parallelization was used to reduce the computational burden 45 .…”
Section: Discussionmentioning
confidence: 93%
“…Our SART and SARTTV required 2-5 iterations, while MLEM demanded 15-100 for similar image quality, as per Zhang et al 38 and van de Sompel et al 47 CBBCT images were computationally costlier because of the limited projection of DBT acquisition. 33 CUDA parallelization was used to reduce the computational burden. 45 According to the study by O'Connell et al 11 reported a non-significantly improvement in glandular dose for DBT versus CBBCT with 6.5 ± 2.9 and 8.2 ± 1.4 mGy for CBBCT with 21% dose reduction for DBT.…”
Section: Discussionmentioning
confidence: 99%
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“…was solved in this work using the backward‐forward splitting method together with variable splitting methods to convert the 2D TV denoising problem into a denoising problem with a generalized shrinkage operator as a solution. However, there are many other ways to solve the same optimization problem including other strategies to leverage the elegance of a variety of other variable splitting method and corresponding ADMM update strategies or to incorporate the benefits of TV regularization …”
Section: Discussionmentioning
confidence: 99%