Embedded Evaluation of Task Admission Coalescing in Decentralized Multi-Robot Systems

Embedded Evaluation of Task Admission Coalescing in Decentralized Multi-Robot Systems

James Lott, Vahraz Honary · N/A · 2026

reinforcement-learning control benchmark

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Summary

Multi-robot task allocators in dynamic missions commonly admit newly released tasks immediately, potentially invoking allocation for each new arrival.

Abstract Summary

Multi-robot task allocators in dynamic missions commonly admit newly released tasks immediately, potentially invoking allocation for each new arrival. We evaluate task-admission coalescing as a mechanism for controlling allocator processor work while accounting for target-service latency, using CBAA, ACBBA, PI, and HIPC as a representative MRTA suite. The study comprises a 3,000-mission AGX Orin campaign with measured computation delay, 3,000 paired zero-compute missions, and a 96-mission Pololu 3pi+ RP2040 allocator hardware-in-the-loop campaign. Immediate (Eager) admission is compared with thresholds of two, four, and eight tasks and a four-task policy with a 10-s waiting bound across three arrival rates. Across the AGX experiments, coalescing reduces both allocator calls and processor work in 31 of 48 evaluated conditions, although the magnitude of the saving varies by allocator. The principal cost appears under sparse arrivals, where four-task batching increases online-target mean latency by 20.08-23.57 s, predominantly through admission waiting. Bounded admission reduces mean work in ten of twelve allocator-load conditions, including a 19.35% reduction with a 1.40-s mean latency increase for high-arrival HIPC. RP2040 experiments show that this tradeoff can become more favorable as processor constraints tighten. Across four matched medium-arrival HIPC scenarios, Count b=4 reduces mean RP2040 work by 59.85% and service latency by 39.47%, while the corresponding AGX cases increase latency by 27.69%. These results show that the usefulness of task-admission coalescing depends on arrival intensity, allocator-specific behavior, and the relative cost of computation on the execution platform.

Key Points

  • Multi-robot task allocators in dynamic missions commonly admit newly released tasks immediately, potentially invoking allocation for each new arrival.
  • We evaluate task-admission coalescing as a mechanism for controlling allocator processor work while accounting for target-service latency, using CBAA, ACBBA, PI, and HIPC as a representative MRTA suite.
  • The study comprises a 3,000-mission AGX Orin campaign with measured computation delay, 3,000 paired zero-compute missions, and a 96-mission Pololu 3pi+ RP2040 allocator hardware-in-the-loop campaign.
  • Immediate (Eager) admission is compared with thresholds of two, four, and eight tasks and a four-task policy with a 10-s waiting bound across three arrival rates.
  • Across the AGX experiments, coalescing reduces both allocator calls and processor work in 31 of 48 evaluated conditions, although the magnitude of the saving varies by allocator.

System Design and Admission Policies

The study extends the fixed-task Collaborative Visit framework in [ 10 ] to tasks released during execution. Four robots operate on an obstacle-free $19\times 19$ grid and must visit 50 distinct task cells. Eight tasks are released initially and 42 arrive online. For task $j$, let $r_{j}$, $a_{j}$, and $f_{j}$ denote its release, environmental admission, and first completion times.

System Design and Admission Policies — Embedded Evaluation of Task Admission Coalescing in Decentralized Multi-Robot Systems
Fig. 1: Task admission and causal execution architecture. Measured AGX or RP2040 allocator durations advance the corresponding logical robot’s virtual processor.

Experimental Methodology

Fifty scenario blocks are generated using separate deterministic spatial, arrival, and runtime streams. Robots start at $(0,0)$, $(0,6)$, $(0,12)$, and $(0,18)$, facing east. Task cells are sampled uniformly without replacement from the 357 non-start cells. For each scenario, 42 independent unit-exponential increments $e_{k}$ generate online release times rounded to nine decimal places.

Low, medium, and high arrival loads use $\lambda=0.075$, $0.30$, and $0.60$ tasks/s.

Sources and Demonstrations

Figures are reproduced from Lott et al. See the full paper for experimental details and the project page, when the paper links one, for demonstrations and videos.

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