Harnessing Heterogeneity: Learning from Decomposed Feedback in Bayesian Modeling
Kai Wang, Bryan Wilder, Sze-chuan Suen, Bistra Dilkina, Milind Tambe

TL;DR
This paper introduces a decomposed Gaussian process approach that leverages subgroup feedback to improve modeling and optimization in complex heterogeneous systems, with applications in social and environmental domains.
Contribution
It proposes a novel decomposed GP regression method and a subgroup-aware GP-UCB algorithm with theoretical guarantees, enhancing optimization accuracy in heterogeneous systems.
Findings
Significant variance reduction in posterior estimates.
Improved optimization performance over state-of-the-art methods.
Successful application to social and environmental problems.
Abstract
There is significant interest in learning and optimizing a complex system composed of multiple sub-components, where these components may be agents or autonomous sensors. Among the rich literature on this topic, agent-based and domain-specific simulations can capture complex dynamics and subgroup interaction, but optimizing over such simulations can be computationally and algorithmically challenging. Bayesian approaches, such as Gaussian processes (GPs), can be used to learn a computationally tractable approximation to the underlying dynamics but typically neglect the detailed information about subgroups in the complicated system. We attempt to find the best of both worlds by proposing the idea of decomposed feedback, which captures group-based heterogeneity and dynamics. We introduce a novel decomposed GP regression to incorporate the subgroup decomposed feedback. Our modified…
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Taxonomy
TopicsGaussian Processes and Bayesian Inference · Advanced Bandit Algorithms Research · Advanced Multi-Objective Optimization Algorithms
