Solving two-armed Bernoulli bandit problems using a Bayesian learning automaton
By Ole-Christoffer Granmo. 2010
157 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Management Science and Operations Research
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- R´emi Munos
- Tor Lattimore
- Csaba Szepesvari
- Sergey Levine
- Emilie Kaufmann
- Benjamin Van Roy
- Nando de Freitas
- Shipra Agrawal
In Management Science and Operations Research
- Tor Lattimore
- R´emi Munos
- Emilie Kaufmann
- Csaba Szepesvari
- Benjamin Van Roy
- Shipra Agrawal
- Navin Goyal
- Daniel Russo
Citations in the corpus
- Deep Bayesian Bandits Showdown: An Empirical Comparison of Bayesian Deep Networks for Thompson Sampling (2018, background): “Thompson Sampling has been shown to be extremely effective for bandit problems both in practice (Chapelle & Li, 2011; Granmo, 2010) and theory (Agrawal & Goyal, 2012).”
- Thompson Sampling for Contextual Bandits with Linear Payoffs (2012, background): “The assumptions on the actual reward distribution are only those mentioned in Section 2.1, i.e., the R -sub-Gaussian assumption.”
- Thompson Sampling: An Asymptotically Optimal Finite-Time Analysis (2012, background): “Before Agrawal and Goyal’s recent paper [1] Thompson Sampling had been investigated in [7] as the Bayesian Learning Automaton, and in [12] where an optimistic version was also proposed; however these papers only provided weak theoretical guarantees.”
- Near-Optimal Regret Bounds for Thompson Sampling (2017, background): “This is the first lower bound on the performance of a natural version of Thompson Sampling that is away from the general lower bound of Ω( √ NT ) for the multiarmed bandit problem.”
- Personalized Recommendation via Parameter-Free Contextual Bandits (2015, background): “Representative work along this stream involves [8, 14, 22], which follow the Bayesian paradigm to estimate the uncertainties.”
- Bandit Algorithms (2020, background): “Hazan and Kale [2011] gave an algorithm for which Rn = O(k2 √ Qt), which can be better than the worst-case bound of Exp3 or Exp3-IX when the quadratic variation is very small.”