Resource-Constrained Optimal Experimental Design
Anthony M. DeGennaro, Francis J. Alexander

TL;DR
This paper enhances the computational feasibility of Optimal Experimental Design by introducing surrogate models and adaptive sampling to efficiently evaluate control policies under uncertainty, especially when computational costs are high.
Contribution
It extends MOCU methodology with surrogate approximations and adaptive sampling, reducing computational costs in resource-constrained experimental design.
Findings
Adaptive sampling improves performance over non-adaptive methods.
Surrogate-approximated MOCU is effective when computation is costly.
Performance depends on the relative expense of computation versus experimentation.
Abstract
The goal of this paper is to make Optimal Experimental Design (OED) computationally feasible for problems involving significant computational expense. We focus exclusively on the Mean Objective Cost of Uncertainty (MOCU), which is a specific methodology for OED, and we propose extensions to MOCU that leverage surrogates and adaptive sampling. We focus on reducing the computational expense associated with evaluating a large set of control policies across a large set of uncertain variables. We propose reducing the computational expense of MOCU by approximating intermediate calculations associated with each parameter/control pair with a surrogate. This surrogate is constructed from sparse sampling and (possibly) refined adaptively through a combination of sensitivity estimation and probabilistic knowledge gained directly from the experimental measurements prescribed from MOCU. We…
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Taxonomy
TopicsAdvanced Multi-Objective Optimization Algorithms · Probabilistic and Robust Engineering Design · Optimal Experimental Design Methods
