Rationale and Objectives
To investigate the usefulness of the statistical shape model (SSM) for the quantification of liver shape to evaluate hepatic fibrosis.
Materials and Methods
Ninety-one subjects (45 men and 46 women; age range, 20–75 years) were included in this retrospective study: 54 potential liver donors and 37 patients with chronic liver disease. The subjects were classified histopathologically according to the fibrosis stage as follows: F0 ( n = 55); F1 ( n = 6); F2 (3); F3 ( n = 1); and F4 ( n = 26). Each subject underwent contrast-enhanced computed tomography (CT) using a 64-channel scanner (0.625-mm slice thickness). An abdominal radiologist manually traced the liver boundaries on every CT section using an image workstation; the boundaries were used for subsequent analyses. An SSM was constructed by the principal component analysis of the subject data set, which defined a parametric model of the liver shapes. The shape parameters were calculated by fitting SSM to the segmented liver shape of each subject and were used for the training of a linear support vector regression (SVR), which classifies the liver fibrosis stage to maximize the area under the receiver operating characteristic curve (AUC). SSM/SVR models were constructed and were validated in a leave-one-out manner. The performance of our technique was compared to those of two previously reported types of caudate–right lobe ratios (C/RL-m and C/RL-r).
Results
In our SSM/SVR models, the AUC values for the classification of liver fibrosis were 0.96 (F0 vs. F1–4), 0.95 (F0–1 vs. F2–4), 0.96 (F0–2 vs. F3–4), and 0.95 (F0–3 vs. F4). These values were significantly superior to AUC values using the C/RL-m or C/RL-r ratios ( P < .005).
Conclusions
SSM was useful for estimating the stage of hepatic fibrosis by quantifying liver shape.
Hepatic fibrosis is a reversible scaring response that occurs in patients with chronic liver injury . Ultimately, it can develop into cirrhosis and hepatocellular carcinoma. Evaluation of the stage of hepatic fibrosis is clinically useful for the management of patients with chronic liver disease because of some reasons. First, the risk of developing hepatocellular carcinoma increases with the stage of hepatic fibrosis . Second, the evaluation of hepatic fibrosis has the potential to predict the outcome of antiviral therapy because advanced hepatic fibrosis impairs the response to interferon-based antiviral therapy in patients with chronic hepatitis C . Third, there is a possibility that therapeutic responses can be monitored by evaluating the fibrosis stage because antiviral therapies can lead to fibrosis regression .
Biopsy has been the widely accepted gold standard in the evaluation of hepatic fibrosis; however, it is an invasive procedure that carries the risk of serious complications. Moreover, pathologic assessment is subjective and prone to sampling error. Therefore, various types of less-invasive techniques have been proposed to evaluate the stage of hepatic fibrosis, such as laboratory tests and imaging techniques .
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Materials and methods
Subjects
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CT Examination
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Development and Evaluation of a Classifier Based on the Statistical Shape Model
Liver Segmentation and Spatially Normalized Surface Model Construction
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Statistical Shape Model and Support Vector Regression
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Performance Evaluation
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Statistical Analysis
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Ethics Statement
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Results
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Table 1
Statistical Values for Assessment of Hepatic Fibrosis
AUC Sensitivity (%) Specificity (%) Stage F0 versus Stage F1–4 SSM/SVR 0.96 88.6 91.5 C/RL-m 0.69 ∗ 56.0 70.6 C/RL-r 0.64 ∗ 42.2 79.5 Stage F0–1 versus Stage F2–4 SSM/SVR 0.95 84.8 91.7 C/RL-m 0.75 † 79.3 59.2 C/RL-r 0.70 ∗ 75.6 54.5 Stage F0–2 versus Stage F3–4 SSM/SVR 0.96 88.7 90.2 C/RL-m 0.75 ∗ 74.7 63.3 C/RL-r 0.75 ∗ 78.0 59.9 Stage F0–3 versus Stage F4 SSM/SVR 0.95 87.2 89.4 C/RL-m 0.77 † 74.4 65.3 C/RL-r 0.74 ∗ 77.1 59.3
AUC, area under the receiver operating characteristic curve; C/RL, caudate–right lobe ratios; SSM, statistical shape model; SVR, support vector regression.
Sensitivities and specificities are values at the so-called “optimal operating point” where the compromise between sensitivity and specificity is balanced (equal weights were attributed to specificity and sensitivity).
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Discussion
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Acknowledgments
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