arXiv:2501.17409cs.IR2025-01被引 4

分解价值函数误差,提升推荐系统长期收益估计精度

Value Function Decomposition in Markov Recommendation Process

  • 将时序差分误差分解为策略与环境两类随机因素
  • 在模拟环境中实现更快收敛与更优探索效果
  • 适合研究强化学习推荐系统的学者参考

推荐系统中的用户-系统交互本质上是长期优化问题,可采用在线强化学习提升推荐性能。现有方法通过值函数估计用户未来累积收益并指导策略训练。为避免局部最优,推理时需探索潜在高价值动作以发现更好未来回报。当前主流方法基于连续状态间的价值差学习值函数,但存在混合随机因素问题:策略随机性与用户环境不确定性未分离建模,导致长期收益估计不准确,影响探索效率。本文提出通过分解原始TD损失,分别近似这两类随机因素,构建解耦学习框架。实验证明该方法能实现更精确的收益估计、更快的学习速度,并增强对动作探索的鲁棒性。基于公开数据集构建的仿真在线环境进行离线验证。

原文摘要 · Abstract (English)

Recent advances in recommender systems have shown that user-system interaction essentially formulates long-term optimization problems, and online reinforcement learning can be adopted to improve recommendation performance. The general solution framework incorporates a value function that estimates the user's expected cumulative rewards in the future and guides the training of the recommendation policy. To avoid local maxima, the policy may explore potential high-quality actions during inference to increase the chance of finding better future rewards. To accommodate the stepwise recommendation process, one widely adopted approach to learning the value function is learning from the difference between the values of two consecutive states of a user. However, we argue that this paradigm involves a challenge of Mixing Random Factors: there exist two random factors from the stochastic policy and the uncertain user environment, but they are not separately modeled in the standard temporal difference (TD) learning, which may result in a suboptimal estimation of the long-term rewards and less effective action exploration. As a solution, we show that these two factors can be separately approximated by decomposing the original temporal difference loss. The disentangled learning framework can achieve a more accurate estimation with faster learning and improved robustness against action exploration. As an empirical verification of our proposed method, we conduct offline experiments with simulated online environments built on the basis of public datasets.

强化学习推荐系统值函数分解

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