Noise-Robust Framework Optimizes Risk Policies via Inverse RL

Yang Liu, Yuhao Liu, Yunran Wei· July 17, 2026 View original

Summary

Researchers propose a noise-robust framework that integrates inverse reinforcement learning (IRL) and reinforcement learning (RL) to infer agents' risk preferences and optimize policies under distortion riskmetrics. This method accurately elicits latent risk objectives from noisy, suboptimal decisions and develops a model-free RL algorithm for policy optimization in complex financial environments.

A new research introduces a robust framework designed to infer and optimize risk-averse policies, particularly relevant for complex decision-making under uncertainty. This "elicit-to-optimize" approach seamlessly combines Inverse Reinforcement Learning (IRL) with standard Reinforcement Learning (RL) to handle a broad class of risk objectives defined by distortion riskmetrics. On the elicitation side, the framework employs an adaptive Bayesian IRL method. This method is capable of inferring an agent's hidden risk preferences even from noisy or suboptimal observed actions, explicitly accounting for the stochastic nature of human decisions. The researchers prove that a finite set of specific questions can identify the preferred distortion riskmetric, with a rapid convergence rate for the algorithm. For the optimization component, a model-free RL algorithm is developed to optimize policies under conditional distortion riskmetrics. This algorithm unifies various risk objectives by representing them as an integral of the conditional cost quantile function. It extends the Proximal Policy Optimization (PPO) algorithm by incorporating policy, value, and quantile neural networks. The quantile network is crucial for estimating the full conditional cost quantile function, enabling numerical evaluation of diverse risk objectives. Comprehensive empirical studies validate the framework's accuracy in elicitation and its effectiveness in challenging financial scenarios.

Why it matters

For professionals in finance, risk management, and autonomous systems, this framework offers a powerful tool to understand and operationalize complex risk preferences. It enables the creation of AI systems that align more closely with human risk tolerance, even when human behavior is imperfect, leading to more robust and acceptable automated decisions.

How to implement this in your domain

  1. 1Apply the adaptive Bayesian IRL method to infer risk preferences from historical decision data in financial or operational contexts.
  2. 2Integrate the model-free RL algorithm into existing or new policy optimization systems to manage diverse risk objectives.
  3. 3Utilize quantile neural networks to estimate conditional cost quantile functions for a more comprehensive risk assessment.
  4. 4Pilot the framework in a simulated environment to validate its elicitation accuracy and policy optimization effectiveness before real-world deployment.
  5. 5Collaborate with risk managers and domain experts to define and validate the candidate class of distortion riskmetrics relevant to your organization.

Who benefits

Financial ServicesInsuranceAutonomous SystemsEnergySupply Chain

Key takeaways

  • A new framework integrates IRL and RL to infer risk preferences and optimize policies under distortion riskmetrics.
  • It uses adaptive Bayesian IRL to elicit latent risk objectives from noisy, suboptimal observed decisions.
  • A model-free RL algorithm, extending PPO with quantile networks, optimizes policies for diverse risk objectives.
  • Empirical studies demonstrate high elicitation accuracy and effectiveness in complex financial environments.

Original post by Yang Liu, Yuhao Liu, Yunran Wei

"arXiv:2607.14373v1 Announce Type: new Abstract: We propose a noise-robust elicit-to-optimize framework that integrates inverse reinforcement learning (IRL) and reinforcement learning (RL) for eliciting agents' risk preferences and optimizing policies under a broad class of risk o…"

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Originally posted by Yang Liu, Yuhao Liu, Yunran Wei on X · view source

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