Soft Deterministic Policy Gradient with Gaussian Smoothing

📰 ArXiv cs.AI

Learn to improve deterministic policy gradient methods with Gaussian smoothing for continuous control problems, enhancing stability and performance in sparse reward environments

advanced Published 9 May 2026
Action Steps
  1. Implement the Soft Deterministic Policy Gradient with Gaussian Smoothing algorithm to address challenges in continuous control problems
  2. Apply Gaussian smoothing to the critic to ensure differentiability and stable policy updates
  3. Use the smoothed Bellman equation to derive the policy gradient
  4. Evaluate the performance of the proposed method in sparse reward environments
  5. Compare the results with traditional DPG methods to assess the improvement in stability and performance
Who Needs to Know This

Researchers and engineers working on reinforcement learning and continuous control problems can benefit from this method to improve the stability and performance of their policy gradient algorithms

Key Insight

💡 Gaussian smoothing can help address the challenges of deterministic policy gradient methods in sparse reward environments by ensuring differentiability and stable policy updates

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🤖 Improve continuous control with Soft DPG and Gaussian smoothing! 📈

Key Takeaways

Learn to improve deterministic policy gradient methods with Gaussian smoothing for continuous control problems, enhancing stability and performance in sparse reward environments

Full Article

Title: Soft Deterministic Policy Gradient with Gaussian Smoothing

Abstract:
arXiv:2605.06228v1 Announce Type: cross Abstract: Deterministic policy gradient (DPG) is widely utilized for continuous control; however, it inherently relies on the differentiability of the critic with respect to the action during policy updates. This assumption is violated in practical control problems involving sparse or discrete rewards, leading to ill-defined policy gradients and unstable learning. To address these challenges, we propose a principled alternative based on a smoothed Bellman
Read full paper → ← Back to Reads

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