Adaptive Task Planning for Large-Scale Robotized Warehouses

TL;DR

This paper introduces an adaptive task planning framework for large-scale robotized warehouses that optimizes robot paths and rack selection using reinforcement learning to handle time-varying item arrivals and improve throughput.

Contribution

It proposes a novel adaptive task planning approach called Efficient Adaptive Task Planning that effectively manages large-scale, dynamic warehouse operations, outperforming existing methods.

Findings

37.1% improvement in effectiveness

75.5% increase in efficiency

Effective handling of time-varying item arrivals

Abstract

Robotized warehouses are deployed to automatically distribute millions of items brought by the massive logistic orders from e-commerce. A key to automated item distribution is to plan paths for robots, also known as task planning, where each task is to deliver racks with items to pickers for processing and then return the rack back. Prior solutions are unfit for large-scale robotized warehouses due to the inflexibility to time-varying item arrivals and the low efficiency for high throughput. In this paper, we propose a new task planning problem called TPRW, which aims to minimize the end-to-end makespan that incorporates the entire item distribution pipeline, known as a fulfilment cycle. Direct extensions from state-of-the-art path finding methods are ineffective to solve the TPRW problem because they fail to adapt to the bottleneck variations of fulfillment cycles. In response, we propose Efficient Adaptive Task Planning, a framework for large-scale robotized warehouses with time-varying item arrivals. It adaptively selects racks to fulfill at each timestamp via reinforcement learning, accounting for the time-varying bottleneck of the fulfillment cycles. Then it finds paths for robots to transport the selected racks. The framework adopts a series of efficient optimizations on both time and memory to handle large-scale item throughput. Evaluations on both synthesized and real data show an improvement of $37.1\%$ in effectiveness and $75.5\%$ in efficiency over the state-of-the-arts.