Yanlin Qu        

An Applied Probabilist

About

I am a postdoctoral research scholar in the Decision, Risk, and Operations Division at Columbia Business School, working with Assaf Zeevi and Hongseok Namkoong. I earned my PhD in Management Science and Engineering from Stanford University, where I had the privilege of being advised by Peter Glynn and Jose Blanchet. I completed my bachelor's degree in Mathematics at the University of Science and Technology of China (USTC).


I am on the 2025-2026 job market.

Research

As an applied probabilist specializing in stochastic modeling and simulation, I use stochastic methods to explore the synergy between Operations Research (OR) and Machine Learning (ML), leveraging ML tools to scale up OR methodologies while applying OR principles to understand and improve ML algorithms.

A Broader View of Thompson Sampling

with Hongseok Namkoong and Assaf Zeevi, arXiv, slides

- To be submitted to Operations Research
- Job market paper

Deep Learning for Markov Chains: Lyapunov Functions, Poisson's Equation, and Stationary Distributions

with Jose Blanchet and Peter Glynn, arXiv

- Submitted to Special Issue: 40 Years of QUESTA
- NeurIPS 2025 Workshop MLxOR

Deep Learning for Computing Convergence Rates of Markov Chains

with Jose Blanchet and Peter Glynn, NeurIPS 2024 (spotlight), arXiv

Computable Bounds on Convergence of Markov Chains in Wasserstein Distance via Contractive Drift

with Jose Blanchet and Peter Glynn, Annals of Applied Probability, arXiv, 2025

- Applied Probability Society Best Student Paper Prize, 2023
- Applied Probability Society Conference Best Poster Award, 2023

Markov Chain Convergence Analysis:
From Pen and Paper to Deep Learning

PhD thesis, Stanford University

Rubik's Cube Scrambling Requires at Least 26 Random Moves

with Tomas Rokicki and Hillary Yang, arXiv, slides

Double Distributionally Robust Bid Shading for First Price Auctions

with Ravi Kant, Yan Chen, Brendan Kitts, San Gultekin, Aaron Flores, Jose Blanchet, arXiv, slides

On a New Characterization of Harris Recurrence for Markov Chains and Processes

with Peter Glynn, Mathematics, 2023

Strong Limit Interchange Property of a Sequence of Markov Processes

with Jose Blanchet and Peter Glynn, preprint

Estimating the Convergence Rate to Equilibrium of a Markov Chain via Simulation

with Jose Blanchet and Peter Glynn, preprint

Bias of Markov Chain Sample Quantile

with Peter Glynn, preprint

Uniform Edgeworth Expansion for Markov Chains

with Peter Glynn, preprint

Contact

qu dot yanlin at columbia dot edu

Sunset Panorama