Imperial College London

DrXiaochengLi

Business School

Assistant Professor
 
 
 
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Contact

 

xiaocheng.li

 
 
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Location

 

Business School BuildingSouth Kensington Campus

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Summary

 

Publications

Publication Type
Year
to

9 results found

Li X, Zheng Z, 2023, Dynamic Pricing with External Information and Inventory Constraint, Management Science, ISSN: 0025-1909

<jats:p> A merchant dynamically sets prices in each time period when selling a product over a finite time horizon with a given initial inventory. The merchant utilizes new external information that is observed at the beginning of each time period, whereas the demand function—how the external information and the price jointly impact that single-period demand distribution—is unknown. The merchant’s decision, setting price dynamically, serves dual roles to learn the unknown demand function and to balance inventory with an ultimate objective to maximize the expected cumulative revenue. The main objective of this work is to characterize and provide a full spectrum of relations between the order of optimal expected cumulative revenue achieved in three decision-making regimes: the merchant’s online decision-making regime, a clairvoyant regime with complete knowledge about the demand function, and a deterministic regime in which all the uncertainties are relaxed to the expectations. In the analyses, we derive an unconstrained representation of the optimality gap for generic constrained online learning problems, which renders tractable lower and upper bounds for the expected revenue achieved by dynamic pricing algorithms between different regimes. This analytical framework also inspires the design of two dual-based dynamic pricing algorithms for the clairvoyant and online regimes. </jats:p><jats:p> This paper was accepted by Hamid Nazerzadeh, data science. </jats:p><jats:p> Supplemental Material: The online appendix and data are available at https://doi.org/10.1287/mnsc.2023.4963 . </jats:p>

Journal article

Li X, Sun C, Ye Y, 2022, Simple and Fast Algorithm for Binary Integer and Online Linear Programming, Neural Information Processing Systems

Conference paper

Chen G, Li X, Ye Y, 2022, An Improved Analysis of LP-Based Control for Revenue Management, OPERATIONS RESEARCH, ISSN: 0030-364X

Journal article

Li X, Ye Y, 2021, Online linear programming: dual convergence, new algorithms, and regret bounds, Operations Research, ISSN: 0030-364X

Journal article

Li X, Zhong H, Brandeau M, 2020, Quantile Markov decision process, Publisher: Institute for Operations Research and Management Sciences

The goal of a traditional Markov decision process (MDP) is to maximize expected cumulative reward over a defined horizon (possibly infinite). In many applications, however, a decision maker may be interested in optimizing a specific quantile of the cumulative reward instead of its expectation. In this paper we consider the problem of optimizing the quantiles of the cumulative rewards of a Markov decision process(MDP), which we refer to as a quantile Markov decision process (QMDP). We provide analytical results characterizing the optimal QMDP value function and present a dynamic programming-based algorithm to solve for the optimal policy. The algorithm also extends to the MDP problem with a conditional value-at-risk(CVaR) objective. We illustrate the practical relevance of our model by evaluating it on an HIV treatment initiation problem, where patients aim to balance the potential benefits and risks of the treatment.

Working paper

Li X, Zhang X, Zheng Z, 2018, DATA-DRIVEN RANKING AND SELECTION: HIGH-DIMENSIONAL COVARIATES AND GENERAL DEPENDENCE, 2018 Winter Simulation Conference (WSC), Publisher: IEEE

Conference paper

Zhong H, Li X, Lobell D, Ermon S, Brandeau MLet al., 2018, Hierarchical modeling of seed variety yields and decision making for future planting plans, Environment Systems and Decisions, Vol: 38, Pages: 458-470, ISSN: 2194-5403

Journal article

Zhou Z, Li X, Zare R, 2017, Optimizing Chemical Reactions with Deep Reinforcement Learning, ACS Central Science, ISSN: 2374-7943

Journal article

Li C, Li X, 2015, A closed-form expansion approach for pricing discretely monitored variance swaps, Operations Research Letters, ISSN: 0167-6377

Journal article

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