Shifting Regret, Mirror Descent, and Matrices
By András György, Csaba Szepesvari. 2016
33 citations recorded by the source corpus.
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Tor Lattimore
- Wendi Wu
- Csaba Szepesvari
- Xingxing Zhang
- Peilin Zhao
- Yoshua Bengio
- Mehryar Mohri
- Scott Yang
Citations in the corpus
- Decentralized Online Learning: Take Benefits from Others’ Data without Sharing Your Own to Track Global Trend (2019, methodology): “…learning algorithms has been widely studied for decades [Zinkevich, 2003, Hall and Willett, 2015, 2013, Jadbabaie et al., 2015, Yang et al., 2016, Bedi et al., 2018, Zhang et al., 2017a, Mokhtari et al., 2016, Zhang et al., 2018b, Gy¨orgy and Szepesv´ari, 2016, Wei et al., 2016, Zhao et al., 2018].”
- Bandit Algorithms (2020, methodology): “For Gaussian bandits with unknown mean and variance Thompson sampling is asymptotically optimal for some priors, but not others – even quite natural ones [Honda and Takemura, 2014]. The Bayesian analysis of Thompson sampling based on confidence intervals is due to Russo and Van Roy [2014b]. Recently”
- Proximal Online Gradient is Optimum for Dynamic Regret (2018, background): “[38] studies a dynamic regret in a slightly more general setting than (3) by relaxing the distance metric ‖yt+1 − yt‖ to a general lp norm ‖yt+1 − yt‖p with p ∈ (1, 2].”
- Understand Dynamic Regret with Switching Cost for Online Decision Making (2019, methodology): “In the worst case, if the environment provides an adversary loss function to maximize the operating cost based on the decision made by MD-OCO, MD-OCO has to lead to O (√TD + √T ) regret even for the case of no switching cost [20].”
- Competing with Automata-based Expert Sequences (2018, background): “Other works that have recovered FIXED-SHARE (e.g. [Vovk, 1999, Cesa-Bianchi and Lugosi, 2006, Cesa-Bianchi et al., 2012, Koolen and de Rooij, 2013, György and Szepesvári, 2016]) have generally viewed the algorithm itself as the main focus and have not systematically derived it from first…”