Robust Supervised Learning
By J. Bagnell. 2005
54 citations recorded by the source corpus.
How researchers see this paper
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- Yoshua Bengio
- Sergey Levine
- Dacheng Tao
- Trevor Darrell
- Ruslan Salakhutdinov
- Quoc V. Le
- Luc Van Gool
- Zhe Gan
Citations in the corpus
- Invariant Risk Minimization (2019, background): “Second, we could minimize R(f) = maxe∈Etr R (f) − re, a robust learning objective where the constants re serve as environment baselines [2, 6, 15, 46].”
- Conditional variance penalties and domain shift robustness (2017, background): “Causal models thus have the defining advantage that the predictions will be valid even under arbitrarily large interventions on all predictor variables (Haavelmo 1944; Aldrich 1989; Pearl 2009; Schölkopf et al. 2012; Peters et al. 2016; Zhang et al. 2013, 2015; Yu et al. 2017; Rojas-Carulla et al. 2”
- Generative Multi-Adversarial Networks (2016, background): “The GAN framework is one of the more recent successes in a line of research on adversarial training in machine learning (Schmidhuber (1992); Bagnell (2005); Ajakan et al. (2014)) where games between learners are carefully crafted so that Nash equilibria coincide with some set of desired optimality c”
- Domain-Adversarial Neural Networks (2014, background): “There has been work on learning linear classifiers that are robust to changes in the input distribution, based on a minimax formulation (Bagnell, 2005; Liu & Ziebart, 2014).”
- Does Distributionally Robust Supervised Learning Give Robust Classifiers? (2016, background): “DRSL with f -divergences: Let q ≪ p denote that q is absolutely continuous w.r.t. p , i.e., p ( x; y ) = 0 implies q ( x; y ) = 0 : Bagnell (2005) and Ben-Tal et al. (2013) considered the particular uncertainty set where and f ( (cid:1) ) is convex with f (1) = 0 .”
- An Invitation to Imitation (2015, unknown): “[Bagnell, 2005 ].”
- The Risks of Invariant Risk Minimization (2020, background): “Note, however, that we are not hoping to minimize this risk in expectation over the environments; this is already accomplished via ERM or distributionally robust optimization (DRO; Bagnell 2005; Ben-Tal et al. 2009).”
- Out-of-Distribution Generalization via Risk Extrapolation (REx) (2020, background): “P e ( x ) varying within a KL-divergence (cid:15) -ball of the empirical distribution (Bagnell, 2005)).”
- An Online Learning Approach to Interpolation and Extrapolation in Domain Generalization (2021, methodology): “, 2018); another approach is Distributionally Robust Optimization (DRO), where the test distribution is assumed to lie in some uncertainty set around the training distribution (Bagnell, 2005; Rahimian & Mehrotra, 2019).”