Rationale and Objectives
The detection and management of asymptomatic lacunar infarcts on magnetic resonance (MR) images are important tasks for radiologists to ensure the prevention of severe cerebral infarctions. However, accurate identification of the lacunar infarcts on MR images is a difficult task for the radiologists. Therefore the purpose of this study was to develop a computer-aided diagnosis scheme for the detection of lacunar infarcts to assist radiologists’ interpretation as a “second opinion.”
Materials and Methods
Our database comprised 1,143 T1- and 1,143 T2-weighted images obtained from 132 patients. The locations of the lacunar infarcts were determined by experienced neuroradiologists. We first segmented the cerebral region in a T1-weighted image by using a region growing technique for restricting the search area of lacunar infarcts. For identifying the initial lacunar infarcts candidates, a top-hat transform and multiple-phase binarization were then applied to the T2-weighted image within the segmented cerebral region. For eliminating the false positives (FPs), we determined 12 features—the locations x and y, signal intensity differences in the T1- and T2-weighted images, nodular components from a scale of 1 to 4, and nodular and linear components from a scale of 1 to 4. The nodular components and the linear components were obtained using a filter bank technique. The rule-based schemes and a support vector machine with 12 features were applied to the regions of the initial candidates for distinguishing between lacunar infarcts and FPs.
Results
Our computerized scheme was evaluated by using a holdout method. The sensitivity of the detection of lacunar infarcts was 96.8% (90/93) with 0.76 FP per image.
Conclusions
Our computerized scheme would be useful in assisting radiologists for identifying lacunar infarcts in MR images.
Cerebrovascular disease is the third major cause of death in Japan ( ). Therefore, a health check system for cerebral and cerebrovascular diseases, which is named Brain Dock, is widely performed in Japan. In this system, unruptured cerebral aneurysms and asymptomatic lacunar infarcts are often detected using magnetic resonance angiography (MRA) and magnetic resonance imaging (MRI). However, their accurate identification is difficult task for radiologists. Thus we have been developed computer-aided diagnosis (CAD) schemes in Brain Dock for the detection of cerebral and cerebrovascular diseases on brain magnetic resonance images ( ) in order to assist radiologists’ diagnosis as a “second opinion.”
The detection of unruptured aneurysms in MRA studies is important because aneurysms rupture is the main cause of subarachnoid hemorrhage. However, it is difficult to detect small aneurysms in MRA studies because of the overlapping of aneurysms and adjacent vessels on maximum intensity projection image. Therefore several CAD schemes have been reported for the detection of aneurysms in MRA studies ( ). CAD schemes can determine the locations of the candidates for unruptured aneurysms by analyzing certain image features such as the size or shape of the candidate ( ). Approximately 90%–95% of the aneurysms can be accurately detected using the current CAD schemes. An observer study for conducting the effect of a developed CAD scheme was also carried out ( ). The results of this study indicated that the CAD improved the performance of neuroradiologists’ and general radiologists’ in detecting intracranial aneurysms by MRA. Although a number of studies have reported on CAD schemes for the detection of aneurysms, there have been no reports on the detection of lacunar infarcts without our previous study.
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Materials and methods
Clinical Cases
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Gold Standard
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Extraction of the Cerebral Region
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Determination of Initial Candidates for Lacunar Infarcts
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Twelve Features for Elimination of FPs
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Location
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Signal intensity difference
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NCs and NLCs
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Elimination of FPs
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Results
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Table 1
Test for Univariate Equality of Group Means in Distinguishing Between Lacunar Infarcts and FPs
Feature Willis’s Lambda F Value_P_ Value Location x 1.000 0.003 .954 Location y 0.999 7.534 .006 Density deference T1 0.986 95.372 <.001 Density deference T2 0.955 324.377 <.001 NC at scale 1 0.966 239.583 <.001 NC at scale 2 0.938 456.921 <.001 NC at scale 3 0.934 486.145 <.001 NC at scale 4 0.967 231.115 <.001 NLC at scale 1 0.994 41.351 <.001 NLC at scale 2 0.977 162.121 <.001 NLC at scale 3 0.980 1239.512 <.001 NLC at scale 4 0.996 24.581 <.001
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Discussion
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Conclusions
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Acknowledgments
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