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Determination of Modified Waldenström Staging in Legg-Calvé-Perthes Disease Using Deep Learning
Joshua T Bram1,2, Seong J Jang2, Carter Hall1
1Division of Orthopaedics, Children's Hospital of Philadelphia, Philadelphia, PA, USA.
Deep learning models can now classify early versus late Legg-Calvé-Perthes disease (LCPD) stages from hip radiographs, improving diagnostic consistency. Further development with larger datasets may enhance accuracy for clinical and research applications.
Area of Science:
- Orthopaedic imaging analysis
- Artificial intelligence in medicine
- Pediatric skeletal conditions
Background:
- Legg-Calvé-Perthes disease (LCPD) management relies on age and disease stage.
- The modified Waldenström system is standard but has moderate inter-rater reliability.
- Deep learning (DL) offers potential for consistent, efficient image-based classification in orthopaedics.
Purpose of the Study:
- To develop a deep learning (DL) model for determining modified Waldenström staging of LCPD.
- To assess the DL model's accuracy in classifying LCPD stages from standard hip radiographs.
Main Methods:
- A DL classification pipeline was developed using AP and frog-lateral hip radiographs from LCPD patients.
- The model extracted quantifiable epiphyseal parameters.
- Performance was evaluated on early (Ia-IIa) vs. late (IIb-IV) LCPD classification and the full staging system.
Main Results:
- The DL pipeline achieved excellent segmentation (dice coefficient = 0.93) and rapid parameter extraction (12s).
- On hold-out testing, the model showed an AUROC of 0.82 for early vs. late LCPD classification.
- External validation yielded an AUROC of 0.75 for early vs. late stage classification.
Conclusions:
- The DL model accurately differentiates early vs. late LCPD stages from radiographs, with moderate accuracy for full staging.
- Automated segmentation provides objective assessment of key femoral morphology parameters.
- AI models can standardize Waldenström staging in clinical practice and research, though larger, diverse datasets are needed for improved generalizability.
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