Core Concepts
Effective methods for online estimation of uncertainty in imagined trajectories to reduce the computational cost of frequent replanning in model-based reinforcement learning.
Abstract
The content discusses model-based reinforcement learning (MBRL) and the challenges associated with the computational cost of frequently replanning trajectories due to model error. The authors propose several methods for online uncertainty estimation to assess the reliability of imagined trajectories and avoid unnecessary replanning.
The key highlights and insights are:
MBRL uses a dynamics model to predict future states and plan actions to maximize reward. However, the performance degrades with growing model error, and complex environments require frequent replanning to deal with the receding horizon and reduce the impact of model compound error.
The authors provide a thorough analysis of quantifying the error of predicted trajectories and propose the following uncertainty estimation methods:
First Step Alike (FSA): Compares the error after performing the last action with the standard expected error to determine if the trajectory can be trusted.
Confidence Bounds (CB): Assesses the deviation of the actual state from the predicted state within the confidence bounds of the dynamics model.
Probabilistic Future Trust (FUT): Evaluates whether the remainder of the planned trajectory aligns with the expected outcomes by projecting the trajectory from the new state.
Bound Imagined Cost Horizon Omission (BICHO): Assesses the deviation in the projected future rewards compared to the original plan to determine if the trajectory can be trusted.
The proposed uncertainty estimation methods are designed to avoid frequent replanning, thereby reducing the computational cost of MBRL without sacrificing performance.
Experiments on challenging benchmark control tasks demonstrate the effectiveness of the proposed methods in leveraging accurate predictions and dynamically deciding when to replan. This approach leads to substantial reductions in training time and promotes more efficient use of computational resources.
Stats
The content does not provide specific numerical data or metrics. However, it presents the following key figures:
Figure 2 (left) shows the trajectory errors of predicted future steps along with the minimal error at each step and the average error at the first step in the Cartpole environment.
Figure 2 (right) shows the episode reward of the Cartpole agent as a function of environment steps.
Quotes
The content does not contain any direct quotes.