| Literature DB >> 34513748 |
Sirui Fu1,2, Meiqing Pan2,3, Jie Zhang4, Hui Zhang2,3,5, Zhenchao Tang2,3,5, Yong Li1, Wei Mu2,3,5, Jianwen Huang1, Di Dong3, Chongyang Duan6, Xiaoqun Li7, Shuo Wang2,3, Xudong Chen8, Xiaofeng He9, Jianfeng Yan10, Ligong Lu1, Jie Tian2,3,5,11.
Abstract
PURPOSE: For timely treatment of extrahepatic metastasis and macrovascular invasion (aggressive progressive disease [PD]) in hepatocellular carcinoma, models aimed at stratifying the risks of subsequent aggressive PD should be constructed. PATIENTS AND METHODS: After dividing 332 patients from five hospitals into training (n = 236) and validation (n = 96) datasets, non-invasive models, including clinical/semantic factors (ModelCS), deep learning radiomics (ModelD), and both (ModelCSD), were constructed to stratify patients according to the risk of aggressive PD. We examined the discrimination and calibration; similarly, we plotted a decision curve and devised a nomogram. Furthermore, we performed analyses of subgroups who received different treatments or those in different disease stages and compared time to aggressive PD and overall survival in the high- and low-risk subgroups.Entities:
Keywords: aggressive disease progression; clinical factors; deep learning radiomics; high-risk; risk prediction
Year: 2021 PMID: 34513748 PMCID: PMC8427842 DOI: 10.2147/JHC.S319639
Source DB: PubMed Journal: J Hepatocell Carcinoma ISSN: 2253-5969
Figure 1Study design. For hepatocellular carcinoma in early and moderate stages, we aimed to predict future extrahepatic metastasis and macrovascular invasion after treatment with liver resection or transarterial chemoembolization. First, we used clinical/semantic factors to construct ModelCS, used deep learning radiomics to construct ModelD, and combined all of them to construct ModelCSD. Second, we compared the three models using eight parameters (AUC, calibration, etc.) to identify the best model. Finally, we performed the subgroup analysis to test the robustness under different populations, as well as identify the threshold for high- and low-risk subgroups.
Figure 2Flowchart showing patient selection for this study.
Baseline Demographics of Patients Included in the Study
| Training Dataset (N=236) | Validation Dataset (N=96) | ||
|---|---|---|---|
| Age | 55.12±11.83 | 55.92±12.28 | 0.582 |
| Sex | 0.498 | ||
| Male | 197 (83%) | 83 (86%) | |
| Female | 39 (17%) | 13 (14%) | |
| Initial treatment | 0.891 | ||
| Liver resection | 153 (65%) | 63 (66%) | |
| TACE | 83 (35%) | 33 (34%) | |
| HBV infection (N) | 0.636 | ||
| Negative | 10 (4%) | 3 (3%) | |
| Positive | 226 (96%) | 93 (97%) | |
| Cirrhosisa | 0.763 | ||
| Negative | 99 (42%) | 42 (44%) | |
| Positive | 137 (58%) | 54 (56%) | |
| Child-Pugh class (N) | 0.369 | ||
| A | 200 (85%) | 85 (89%) | |
| B | 36 (15%) | 11 (11%) | |
| BCLC stage | 0.076 | ||
| 0 | 23 (10%) | 13 (14%) | |
| A | 53 (22%) | 29 (30%) | |
| AB | 94 (40%) | 32 (33%) | |
| B | 66 (28%) | 22 (23%) | |
| Max diameter (mm) | 60.65 (10–210) | 51.50 (7–171) | 0.042 |
| Number of lesions | 0.784 | ||
| 1 | 162 (69%) | 66(69%) | |
| 2 | 31 (13%) | 16 (17%) | |
| 3 | 19 (8%) | 8 (8%) | |
| >3 | 24 (10%) | 6 (6%) | |
| AFP level (ng/mL, N) | 0.088 | ||
| <25 | 89 (38%) | 50 (52%) | |
| 25–400 | 70 (30%) | 17 (18%) | |
| >400 | 77 (32%) | 29 (30%) |
Note:aRefers to cirrhosis exhibiting morphological changes on computed tomography.
Abbreviations: AFP, alpha fetoprotein; BCLC, Barcelona Clinic Liver Cancer; HBV, hepatitis B virus; TACE, transcatheter arterial chemoembolization.
Figure 3Illustration of the deep learning model architecture. (A) Structure of convolutional block (C_Block); (B) structure of ResNet block (R_Block); (C) overall structure of the model for aggressive-PD prediction, which contains one C_Block, six R_Block, one flatten layer, one dropout layer, and one dense layer. @16 represents 16 filters, and the number around the cube indicates the feature map size.
Figure 4Comparison of the three models. The areas under the curve for ModelCS, ModelD, and ModelCSD were 0.741, 0.815, 0.856, respectively, in the training dataset (A) and 0.780, 0.832, 0.861, respectively, in the validation dataset (B). Good calibrations (C and D).
AUC, Sensitivity, and Specificity of the Three Models
| Training Dataset | Validation Dataset | |||||
|---|---|---|---|---|---|---|
| AUC | SEN | SPE | AUC | SEN | SPE | |
| ModelCS | 0.741 | 0.795 | 0.601 | 0.780 | 0.863 | 0.662 |
| ModelD | 0.815 | 0.831 | 0.660 | 0.832 | 0.955 | 0.622 |
| ModelCSD | 0.856 | 0.831 | 0.732 | 0.861 | 0.909 | 0.770 |
Abbreviations: AUC, area under the curve; SEN, sensitivity; SPE, specificity.
Figure 5Nomogram and decision curve of ModelCSD. A nomogram of ModelCSD was constructed (A), and it showed better performance than ModelCS and ModelD in the decision curve (B).