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On $f$-Divergence Principled Domain Adaptation: An Improved Framework

NeurIPS 2024 · Label-efficient and robust learning › Domain adaptation and generalization · approach: Conditional distribution alignment · 3 citations (OpenAlex)

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Refines the f-divergence domain adaptation framework of Acuna et al. (f-DAL) using a tighter Legendre-type variational form, introduces f-DD (no absolute value, with scaling parameter), and derives target error, sample-complexity, and localized fast-rate bounds, with improved UDA benchmark results.

Problem

Existing f-divergence-based domain adaptation theory (f-DAL) relies on a weak variational representation and an absolute value function that creates a gap between theory and algorithm, and cannot recover the DV representation of KL; its bounds also converge at slow rates.

Approach

Uses the shift-based variational representation of f-divergence to define f-DD, a hypothesis-specific discrepancy without absolute value but with a scaling parameter t, yielding target error bounds, KL-recovering results, and localized fast-rate bounds; the algorithm optimizes f-DD directly to match the theory.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
use Jeffreys-DD instead of f-DALUDA domain-adversarial learning · Office-31accuracy (%): 89.5 -> 90.1Helped
use Jeffreys-DD instead of f-DALUDA domain-adversarial learning · Office-Homeaccuracy (%): 68.5 -> 70.2Helped
use Jeffreys-DD instead of f-DALUDA domain-adversarial learning · Digitsaccuracy (%): 96.3 -> 97.1Helped
use KL-DD instead of χ²-DDf-DD domain-adversarial learning · Office-31accuracy (%): 89.7 -> 89.8Helped
use KL-DD instead of χ²-DDf-DD domain-adversarial learning · Office-Homeaccuracy (%): 69.2 -> 69.4Helped
use KL-DD instead of χ²-DDf-DD domain-adversarial learning · Digitsaccuracy (%): 96.4 -> 96.9Helped
add the absolute value function to the discrepancy (ablation)χ²-based domain-adversarial learning · Office-31 A→D and Office-Home Ar→Clestimated f-divergenceHurt
optimize t using the quadratic approximation instead of fixing t=1 (ablation)KL-DD · Office-31accuracy (%): 89.8 -> 89.6Hurt
optimize t using the quadratic approximation instead of fixing t=1 (ablation)KL-DD · Office-Homeaccuracy (%): 69.4 -> 69.2Hurt
optimize t using the quadratic approximation instead of fixing t=1 (ablation)KL-DD · Digitsaccuracy (%): 96.9 -> 96.5Hurt

Surprising findings

Limitations

Experimental setup

Datasets: Office-31 Office-Home MNIST USPS

Benchmarks: Office-31 Office-Home Digits (MNIST-USPS)

Metrics: accuracy

Baselines: ResNet-50 DANN MDD KL f-DAL

Builds on: f-DAL DANN Margin Disparity Discrepancy Donsker-Varadhan representation

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