2019
DOI: 10.1109/tbme.2018.2879362
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In Vivo Detection of Chronic Kidney Disease Using Tissue Deformation Fields From Dynamic MR Imaging

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Cited by 19 publications
(10 citation statements)
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“…In forced deep breathing translations, up to 86 mm are reported [42]. The deformation component is more difficult to estimate and the extent of expected deformation is currently not clearly evaluated, although it has been shown that the kidney shape variability can be modeled using an elastic model [43] or an active shape model [44]. In clinical practice, it is considered that the extent of deformation is negligible and a rigid model is sufficient for reaching the correct diagnosis [20,40].…”
Section: Geometric Transformation Modelmentioning
confidence: 99%
“…In forced deep breathing translations, up to 86 mm are reported [42]. The deformation component is more difficult to estimate and the extent of expected deformation is currently not clearly evaluated, although it has been shown that the kidney shape variability can be modeled using an elastic model [43] or an active shape model [44]. In clinical practice, it is considered that the extent of deformation is negligible and a rigid model is sufficient for reaching the correct diagnosis [20,40].…”
Section: Geometric Transformation Modelmentioning
confidence: 99%
“…21 While the current gold standard for diagnosis of CKD is a renal biopsy, recent studies present magnetic resonance imaging (MRI) as a less invasive alternative. 22 Implementation of a non-invasive modality, such as MRI, is proposed to decrease the number of undiagnosed cases of CKD in the population. 22 The magnetic resonance (MR) technique provides broad spatial coverage compared to traditional tissue biopsy and allows for detailed analysis of atherosclerosis associated with CKD.…”
Section: Discussionmentioning
confidence: 99%
“…To sum up, when f ( x ) > 0, it indicates that the sample is marked +1 and is in the same category as samples marked with “+1”; otherwise, it indicates that the sample is marked −1 and is in the same category as samples marked with “−1”. Linear hyper planes [ 30 ] cannot properly identify data points when training data include noise. Slack variables ξ i are introduced to the constraint, resulting in a modification of the original (3): …”
Section: Support Vector Machinementioning
confidence: 99%