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  <title><![CDATA[PhD Defense by Jie Wang]]></title>
  <body><![CDATA[<p><strong>Title:</strong>&nbsp;Reliable Decision-Making Under Uncertainty Through the Lens of Statistics and Optimization</p><p><strong>Date:</strong>&nbsp;April 7th, 2025</p><p><strong>Time:</strong>&nbsp;2:00pm – 4:00pm</p><p><strong>Location:</strong>&nbsp;Groseclose 303</p><p><strong>Zoom Meeting Link:&nbsp;</strong><a href="https://gatech.zoom.us/j/7377156804?pwd=FaalZkHqEWyzRJVayUUNVeBpOFtOWq.1&amp;omn=98775438085">https://gatech.zoom.us/j/7377156804?pwd=FaalZkHqEWyzRJVayUUNVeBpOFtOWq.1&amp;omn=98775438085</a></p><p>&nbsp;</p><p><strong>Jie Wang</strong></p><p>Industrial Engineering PhD Candidate</p><p>H. Milton Stewart School of Industrial and Systems Engineering</p><p>Georgia Institute of Technology</p><p>&nbsp;</p><p><strong>Committee:&nbsp;</strong></p><p>Dr. Yao Xie (Advisor),&nbsp;H. Milton Stewart School of Industrial and Systems Engineering&nbsp;</p><p>Dr. Xin Chen, H. Milton Stewart School of Industrial and Systems Engineering&nbsp;</p><p>Dr. George Lan, H. Milton Stewart School of Industrial and Systems Engineering&nbsp;</p><p>Dr. Alexander Shapiro, H. Milton Stewart School of Industrial and Systems Engineering&nbsp;</p><p>Dr. Rui Gao, Department of Information, Risk, and Operations Management at the McCombs School of Business at the University of Texas at Austin</p><p>&nbsp;</p><p><strong>Abstract:</strong>&nbsp;In this thesis, we develop computationally efficient algorithms with statistical guarantees for problems of decision-making under uncertainty, particularly in the presence of large-scale, noisy, and high-dimensional data. In Chapter 2, we propose a kernelized projected Wasserstein distance for high-dimensional hypothesis testing, which finds the nonlinear mapping that maximizes the discrepancy between projected distributions. In Chapter 3, we provide an in-depth analysis of the computational and statistical guarantees of the kernelized projected Wasserstein distance. In Chapter 4, we study the variable selection problem in two-sample testing, aiming to select the most informative variables to determine whether two datasets follow the same distribution. In Chapter 5, we present a novel framework for distributionally robust stochastic optimization (DRO), which seeks an optimal decision that minimizes expected loss under the worst-case distribution within a specified set. This worst-case distribution is modeled using a variant of the Wasserstein distance based on entropic regularization. In Chapter 6, we incorporate Phi-divergence regularization into the infinity-type Wasserstein DRO, which is a formulation particularly useful for adversarial machine learning tasks. Chapter 7 concludes with an overview of future research directions.­­­</p>]]></body>
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