Research map / Label-efficient and robust learning / Recognition and long-tail
Transferability Estimation Using Bhattacharyya Class Separability
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use Gaussian Bhattacharyya class-overlap estimates to rank source architectures | GBC · Image classification source selection across 8 datasets | weighted Kendall τw: 0.39 -> 0.47 | Helped |
| Use Gaussian Bhattacharyya class-overlap estimates to rank target datasets | GBC · Image classification target selection | weighted Kendall τw: 0.82 | No clear effect |
| Use GBC rather than LogME or H-score for fixed-target source selection | Semantic segmentation transferability estimation · Semantic segmentation, fixed target | top-1 selection accuracy: 0.59 -> 0.65 | Helped |
| Use GBC rather than LEEP for fixed-source target selection | Semantic segmentation transferability estimation · Semantic segmentation, fixed source | weighted Kendall τw: 0.62 -> 0.69 | Helped |
| Add covariance regularization, with spherical regularization performing best (ablation) | GBC · CIFAR-10 source selection | weighted Kendall τw | Helped |
| Use 64-dimensional PCA rather than lower-dimensional projections (ablation) | GBC · CIFAR-10 source selection | weighted Kendall τw | Helped |
| Increase PCA projection beyond 64 dimensions (ablation) | GBC · CIFAR-10 source selection | weighted Kendall τw | Hurt |
| Use diagonal covariance rather than spherical covariance (ablation) | GBC · Semantic segmentation | transferability estimation performance | Helped |
Closest papers by meaning
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- Enhancing Generalized Few-Shot Semantic Segmentation via Effective Knowledge Transfer (AAAI 2025 · similarity 0.83)
- Understanding the Transferability of Representations via Task-Relatedness (NeurIPS 2024 · similarity 0.83)
- A High-Dimensional Statistical Method for Optimizing Transfer Quantities in Multi-Source Transfer Learning (NeurIPS 2025 · similarity 0.83)
- On Transferring Transferability: Towards a Theory for Size Generalization (NeurIPS 2025 · similarity 0.83)
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