Robust Stochastic Shortest-Path Planning via Risk-Sensitive Incremental Sampling
Clinton Enwerem, Erfaun Noorani, John S. Baras, and Brian M. Sadler

TL;DR
This paper introduces a risk-sensitive sampling-based planning algorithm for stochastic shortest-path problems that minimizes Conditional Value-at-Risk (CVaR), resulting in more robust paths under uncertainty compared to traditional methods.
Contribution
It proposes a novel risk-aware RRT* algorithm that optimizes CVaR at each step, improving robustness in stochastic path planning.
Findings
Paths are less sensitive to environmental noise.
Algorithm maintains similar complexity to RRT*.
Reduced planner failure rates in experiments.
Abstract
With the pervasiveness of Stochastic Shortest-Path (SSP) problems in high-risk industries, such as last-mile autonomous delivery and supply chain management, robust planning algorithms are crucial for ensuring successful task completion while mitigating hazardous outcomes. Mainstream chance-constrained incremental sampling techniques for solving SSP problems tend to be overly conservative and typically do not consider the likelihood of undesirable tail events. We propose an alternative risk-aware approach inspired by the asymptotically-optimal Rapidly-Exploring Random Trees (RRT*) planning algorithm, which selects nodes along path segments with minimal Conditional Value-at-Risk (CVaR). Our motivation rests on the step-wise coherence of the CVaR risk measure and the optimal substructure of the SSP problem. Thus, optimizing with respect to the CVaR at each sampling iteration necessarily…
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Taxonomy
TopicsMachine Learning and Algorithms
