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 Learning Graphical Models





Exponential Bellman Equation and Improved Regret Bounds for Risk-Sensitive Reinforcement Learning

Neural Information Processing Systems

We study risk-sensitive reinforcement learning (RL) based on the entropic risk measure. Although existing works have established non-asymptotic regret guarantees for this problem, they leave open an exponential gap between the upper and lower bounds. We identify the deficiencies in existing algorithms and their analysis that result in such a gap.





Sample-Efficient Reinforcement Learning of Undercomplete POMDPs

Neural Information Processing Systems

In many sequential decision making settings, the agent lacks complete information about the underlying state of the system, a phenomenon known as partial observability .



All your loss are belong to Bayes Christian Walder 1 2 Richard Nock

Neural Information Processing Systems

In this paper, we rely on a broader view of proper composite losses and a recent construct from information geometry, source functions, whose fitting alleviates constraints faced by canonical links.