~/talk

A Discrepancy-Based Theory of Adaptation

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Introduces labeled and unlabeled discrepancy as the central divergence, derives finite-sample estimation via Rademacher complexity and gives explicit bounds, and analyzes sample reweighting via empirical discrepancy minimization (including a difference-of-convex formulation for squared loss). Shows the generalization bound balances empirical weighted loss, sum and L2 norm of weights, and discrepancy; implements a reweighting algorithm and reports experiments where it outperforms several baselines and is empirically robust when labeled target data is scarce.

AI-written summary · about

  1. 0:00Workshop introduction
  2. 5:03Speaker introduction
  3. 6:58Motivation and overview
  4. 11:24Defining the adaptation problem
  5. 14:08Divergence and discrepancy
  6. 17:02Properties of discrepancy
  7. 22:25Bounds and estimations
  8. 28:17Advanced theoretical bounds
  9. 34:40Wasserstein and other metrics
  10. 37:20Theoretical guarantees
  11. 43:28Limitations and reweighting
  12. 45:40Algorithms and conclusions
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