Chen Sheng, Lin Wang, Zhenhuan Huang, Tian Wang, Yalin Guo, Wenjie Hou, Laiqing Xu, Jiazhu Wang, Xue Yan
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引用次数: 0
摘要
全景 X 光片可帮助牙医快速评估患者的整体口腔健康状况。全景 X 光片上牙齿组织的准确检测和定位是识别病变的第一步,在自动诊断系统中也起着关键作用。然而,对全景照片的评估取决于牙医的临床经验和知识,而对全景照片的解读则可能导致误诊。因此,利用人工智能对全景 X 光片上的牙齿进行分割具有重要意义。在本研究中,引入了基于变压器的 U 形编码器-解码器架构 SWin-Unet,该架构具有跳转连接功能,用于执行全景射线照片分割。为了很好地评估 SWin-Unet 的牙齿分割性能,研究引入了 PLAGH-BH 数据集。与 U-Net、Link-Net 和 FPN 基线相比,SWin-Unet 在 PLAGH-BH 牙齿分割数据集中的表现要好得多。这些结果表明,SWin-Unet 在全景X光片分割方面更加可行,具有潜在的临床应用价值。
Transformer-Based Deep Learning Network for Tooth Segmentation on Panoramic Radiographs.
Panoramic radiographs can assist dentist to quickly evaluate patients' overall oral health status. The accurate detection and localization of tooth tissue on panoramic radiographs is the first step to identify pathology, and also plays a key role in an automatic diagnosis system. However, the evaluation of panoramic radiographs depends on the clinical experience and knowledge of dentist, while the interpretation of panoramic radiographs might lead misdiagnosis. Therefore, it is of great significance to use artificial intelligence to segment teeth on panoramic radiographs. In this study, SWin-Unet, the transformer-based Ushaped encoder-decoder architecture with skip-connections, is introduced to perform panoramic radiograph segmentation. To well evaluate the tooth segmentation performance of SWin-Unet, the PLAGH-BH dataset is introduced for the research purpose. The performance is evaluated by F1 score, mean intersection and Union (IoU) and Acc, Compared with U-Net, Link-Net and FPN baselines, SWin-Unet performs much better in PLAGH-BH tooth segmentation dataset. These results indicate that SWin-Unet is more feasible on panoramic radiograph segmentation, and is valuable for the potential clinical application.
期刊介绍:
The Journal of Systems Science and Complexity is dedicated to publishing high quality papers on mathematical theories, methodologies, and applications of systems science and complexity science. It encourages fundamental research into complex systems and complexity and fosters cross-disciplinary approaches to elucidate the common mathematical methods that arise in natural, artificial, and social systems. Topics covered are:
complex systems,
systems control,
operations research for complex systems,
economic and financial systems analysis,
statistics and data science,
computer mathematics,
systems security, coding theory and crypto-systems,
other topics related to systems science.