activity
20162026
most citedSuper-replication with proportional transaction cost under model uncertainty

12 citations · 17 across the 11 of their papers we have counts for

collaborators

14 papers

math.OC2026

Kyle meets time-inconsistency: a dynamic mean--variance informed trading problem

Shuoqing Deng, Zhichao Luo, Zhenhua Wang

We study a Kyle--Back model in which the informed trader has dynamic mean--variance preferences, leading to a time-inconsistent trading problem that is formulated as an intraperson…

math.PR2026

Distribution-constrained optimal multiple stopping: the Root-type solution

Shuoqing Deng, Daxin Huang

We consider the distribution-constrained optimal stopping problem introduced by Bayraktar and Miller (Mathematical Finance, 2019) and Beiglbock et al. (PTRF, 2018). Motivated by th…

math.PR2026

Convex ordering for graphon mean-field systems

Daorong Cui, Shuoqing Deng, Yang Xiang

We establish marginal and functional convex order comparisons for graphon mean-field systems on , including the infinite-horizon setting. A key difficulty is that con…

math.OC2026

Graphon Mean Field Game of mutual holding

Daorong Cui, Shuoqing Deng, Yang Xiang

This paper studies the mean field game of mutual holding proposed by Djete and Touzi(AAP, 2024), and consider the case where the interactions among agents are described by a grapho…

math.PR2026

Stability of supermartingale optimal transport problems

Shuoqing Deng, Gaoyue Guo, Dominykas Norgilas

We investigate stability properties of weak supermartingale optimal transport (WSOT) problems on . For probability measures satisfying $μ\leq_{cd}…

q-fin.MF2023★ 1 cited

On time-consistent equilibrium stopping under aggregation of diverse discount rates

Shuoqing Deng, Xiang Yu, Jiacheng Zhang

This paper studies a central planner's decision making on behalf of a group of members with diverse discount rates. In the context of optimal stopping, we work with an aggregation…

math.PR2022

Supermartingale Brenier's Theorem with full-marginals constraint

Erhan Bayraktar, Shuoqing Deng, Dominykas Norgilas

We explicitly construct the supermartingale version of the Fr{é}chet-Hoeffding coupling in the setting with infinitely many marginal constraints. This extends the results of Henry-…

math.PR2022★ 1 cited

Supermartingale shadow couplings: the decreasing case

Erhan Bayraktar, Shuoqing Deng, Dominykas Norgilas

For two measures and that are in convex-decreasing order, Nutz and Stebegg (Canonical supermartingale couplings, Ann. Probab., 46(6):3351--3398, 2018) studied the optimal t…

math.PR2021★ 1 cited

A potential-based construction of the increasing supermartingale coupling

Erhan Bayraktar, Shuoqing Deng, Dominykas Norgilas

The increasing supermartingale coupling, introduced by Nutz and Stebegg (Canonical supermartingale couplings, Annals of Probability, 46(6):3351--3398, 2018) is an extreme point of…

q-fin.MF2020

Optimal Consumption with Reference to Past Spending Maximum

Shuoqing Deng, Xun Li, Huyen Pham +1

This paper studies the infinite-horizon optimal consumption with a path-dependent reference under exponential utility. The performance is measured by the difference between the non…

q-fin.RM2018★ 1 cited

A sparse grid approach to balance sheet risk measurement

Cyril Bénézet, Jérémie Bonnefoy, Jean-François Chassagneux +3

In this work, we present a numerical method based on a sparse grid approximation to compute the loss distribution of the balance sheet of a financial or an insurance company. We fi…

q-fin.MF2018★ 1 cited

Utility maximization with proportional transaction costs under model uncertainty

Shuoqing Deng, Xiaolu Tan, Xiang Yu

We consider a discrete time financial market with proportional transaction costs under model uncertainty, and study a numéraire-based semi-static utility maximization problem with…

math.PR2017★ 12 cited

Super-replication with proportional transaction cost under model uncertainty

Bruno Bouchard, Shuoqing Deng, Xiaolu Tan

We consider a discrete time financial market with proportional transaction cost under model uncertainty, and study a super-replication problem. We recover the duality results that…

math.OC2016

Robust pricing--hedging duality for American options in discrete time financial markets

Anna Aksamit, Shuoqing Deng, Jan Obłój +1

We investigate pricing-hedging duality for American options in discrete time financial models where some assets are traded dynamically and others, e.g. a family of European options…