2021
DOI: 10.2139/ssrn.3910498
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Robust Risk-Aware Reinforcement Learning

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Cited by 6 publications
(7 citation statements)
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“…Coache and Jaimungal (2021) develops a framework combining policy-gradient-based RL method and dynamic convex risk measures for solving time-consistent risk-sensitive stochastic optimization problems. However, there is no sample complexity or asymptotic convergence studied for the proposed algorithms in Jaimungal et al (2021); Coache and Jaimungal (2021).…”
Section: Further Developments For Mathematical Finance and Reinforcem...mentioning
confidence: 99%
See 2 more Smart Citations
“…Coache and Jaimungal (2021) develops a framework combining policy-gradient-based RL method and dynamic convex risk measures for solving time-consistent risk-sensitive stochastic optimization problems. However, there is no sample complexity or asymptotic convergence studied for the proposed algorithms in Jaimungal et al (2021); Coache and Jaimungal (2021).…”
Section: Further Developments For Mathematical Finance and Reinforcem...mentioning
confidence: 99%
“…Very recently, Jaimungal et al. (2021) proposed a robust risk‐aware RL framework via robust optimization and with a rank‐dependent expected utility function. Financial applications such as statistical arbitrage and portfolio optimization are discussed with detailed numerical examples.…”
Section: Further Developments For Mathematical Finance and Reinforcem...mentioning
confidence: 99%
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“…Although we here focus on the traditional presentation of RL in discrete time, let us mention that a continuous-time stochastic optimal control viewpoint on RL has been developed for the mean-variance portfolio problem [170] and for generic continuous time and space problems [169]. It has also been extended in several directions, such as risk-aware problems in [114] and mean-field games in [91]) and [67].…”
Section: Reinforcement Learning (Rl)mentioning
confidence: 99%
“…Another possible perspective to account for model uncertainty is to modify the functional form of a risk measure by distorting the probability measure or a quantile, see for instance Belles-Sampera et al (2014); Wang and Ziegel (2018) for distorted versions of VaR or more recently Jaimungal et al (2021) for a distortion of a utility based risk measure. In Wang and Ziegel (2018) also different notions of law-invariance for robust versions of VaR and ES are discussed.…”
mentioning
confidence: 99%