FFRob: Leveraging Symbolic Planning for Efficient Task and Motion Planning

TL;DR

FFRob is a novel algorithm that combines symbolic planning with geometric reasoning to efficiently solve complex task and motion planning problems involving movable objects.

Contribution

It introduces Extended Action Specification (EAS) for representing hybrid constraints and adapts heuristic search techniques for integrated task and motion planning.

Findings

FFRob is probabilistically complete with finite expected runtime.

It efficiently solves complex rearrangement and navigation tasks.

Empirical results show superior performance over existing methods.

Abstract

Mobile manipulation problems involving many objects are challenging to solve due to the high dimensionality and multi-modality of their hybrid configuration spaces. Planners that perform a purely geometric search are prohibitively slow for solving these problems because they are unable to factor the configuration space. Symbolic task planners can efficiently construct plans involving many variables but cannot represent the geometric and kinematic constraints required in manipulation. We present the FFRob algorithm for solving task and motion planning problems. First, we introduce Extended Action Specification (EAS) as a general purpose planning representation that supports arbitrary predicates as conditions. We adapt existing heuristic search ideas for solving \proc{strips} planning problems, particularly delete-relaxations, to solve EAS problem instances. We then apply the EAS representation and planners to manipulation problems resulting in FFRob. FFRob iteratively discretizes task and motion planning problems using batch sampling of manipulation primitives and a multi-query roadmap structure that can be conditionalized to evaluate reachability under different placements of movable objects. This structure enables the EAS planner to efficiently compute heuristics that incorporate geometric and kinematic planning constraints to give a tight estimate of the distance to the goal. Additionally, we show FFRob is probabilistically complete and has finite expected runtime. Finally, we empirically demonstrate FFRob's effectiveness on complex and diverse task and motion planning tasks including rearrangement planning and navigation among movable objects.