AICYLGMay 11, 2022

Ranked Prioritization of Groups in Combinatorial Bandit Allocation

arXiv:2205.05659v14 citationsh-index: 29
Originality Incremental advance
AI Analysis

This work addresses the challenge of prioritizing vulnerable species in conservation efforts, offering a novel approach for resource allocation in combinatorial bandits, though it is incremental in adapting existing methods to include prioritization.

The paper tackles the problem of allocating patrol resources to protect multiple species with varying vulnerability in wildlife conservation, proposing a combinatorial bandit method that prioritizes endangered species and achieves up to 38% improvement in outcomes for them.

Preventing poaching through ranger patrols protects endangered wildlife, directly contributing to the UN Sustainable Development Goal 15 of life on land. Combinatorial bandits have been used to allocate limited patrol resources, but existing approaches overlook the fact that each location is home to multiple species in varying proportions, so a patrol benefits each species to differing degrees. When some species are more vulnerable, we ought to offer more protection to these animals; unfortunately, existing combinatorial bandit approaches do not offer a way to prioritize important species. To bridge this gap, (1) We propose a novel combinatorial bandit objective that trades off between reward maximization and also accounts for prioritization over species, which we call ranked prioritization. We show this objective can be expressed as a weighted linear sum of Lipschitz-continuous reward functions. (2) We provide RankedCUCB, an algorithm to select combinatorial actions that optimize our prioritization-based objective, and prove that it achieves asymptotic no-regret. (3) We demonstrate empirically that RankedCUCB leads to up to 38% improvement in outcomes for endangered species using real-world wildlife conservation data. Along with adapting to other challenges such as preventing illegal logging and overfishing, our no-regret algorithm addresses the general combinatorial bandit problem with a weighted linear objective.

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