Research

These are research I have worked on.

Title Description
Bayesian Optimal Experimental Design In research settings where experiments are expensive, time-consuming, or potentially hazardous, it’s crucial to optimize experimental design to maximize information gain. This research advances Bayesian optimal experimental design (BOED) methodology to address these challenges.

Bayesian Optimal Experimental Design with Neural Operators Neural operators have emerged as a powerful tool for learning mappings between function spaces, with direct applications to PDEs. These operators provide an elegant solution to reduce the computational burden of infinite/high-dimensional PDE solvers. Through their application in BOED, we’ve developed two approaches:
Risk-averse Bayesian Optimal Experimental Design This project addresses a fundamental challenge in BOED: the sensitivity of experimental outcomes to misspecified prior distributions. While traditional BOED methods assume accurate prior knowledge, real-world applications often involve uncertain or imperfect initial distributions.
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