胶质瘤
人工智能
分割
计算机科学
张量(固有定义)
模式识别(心理学)
医学
计算生物学
生物
癌症研究
数学
纯数学
作者
Zhengyang Zhu,Han Wang,Tiexiang Li,Tsung-Ming Huang,Huiquan Yang,Zhennan Tao,Zhong-Heng Tan,Jianan Zhou,Sixuan Chen,Meiping Ye,Zhiqiang Zhang,Feng Li,Dongming Liu,Maoxue Wang,Jiaming Lu,Wen Zhang,Wenlin Zhou,Qian Chen,Zhuoru Jiang,Futao Chen
出处
期刊:PubMed
日期:2025-07-15
卷期号:122 (28): e2500004122-e2500004122
标识
DOI:10.1073/pnas.2500004122
摘要
Glioma is the most common primary malignant brain tumor and preoperative genetic profiling is essential for the management of glioma patients. Our study focused on tumor regions segmentation and predicting the World Health Organization (WHO) grade, isocitrate dehydrogenase (IDH) mutation, and 1p/19q codeletion status using deep learning models on preoperative MRI. To achieve accurate tumor segmentation, we developed an optimal mass transport (OMT) approach to transform irregular MRI brain images into tensors. In addition, we proposed an algebraic preclassification (APC) model utilizing multimode OMT tensor singular value decomposition (SVD) to estimate preclassification probabilities. The fully automated deep learning model named OMT-APC was used for multitask classification. Our study incorporated preoperative brain MRI data from 3,565 glioma patients across 16 datasets spanning Asia, Europe, and America. Among these, 2,551 patients from 5 datasets were used for training and internal validation. In comparison, 1,014 patients from 11 datasets, including 242 patients from The Cancer Genome Atlas (TCGA), were used as independent external test. The OMT segmentation model achieved mean lesion-wise Dice scores of 0.880. The OMT-APC model was evaluated on the TCGA dataset, achieving accuracies of 0.855, 0.917, and 0.809, with AUC scores of 0.845, 0.908, and 0.769 for WHO grade, IDH mutation, and 1p/19q codeletion, respectively, which outperformed the four radiologists in all tasks. These results highlighted the effectiveness of our OMT and tensor SVD-based methods in brain tumor genetic profiling, suggesting promising applications for algebraic and geometric methods in medical image analysis.