Optimal stopping of stochastic transport minimizing submartingale costs
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Publication:3382260
DOI10.1090/tran/8458zbMath1473.49051arXiv2003.06465OpenAlexW3159611474MaRDI QIDQ3382260
Nassif Ghoussoub, Aaron Zeff Palmer, Young-Heon Kim
Publication date: 21 September 2021
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2003.06465
Transportation, logistics and supply chain management (90B06) Stopping times; optimal stopping problems; gambling theory (60G40) Duality theory (optimization) (49N15) Optimal stopping in statistics (62L15) Existence of optimal solutions to problems involving randomness (49J55) Optimal transportation (49Q22)
Cites Work
- On a problem of optimal transport under marginal martingale constraints
- An explicit martingale version of the one-dimensional Brenier theorem
- The Skorokhod embedding problem and its offspring
- Stopping times for recurrent Markov processes
- Complete duality for martingale optimal transport on the line
- Structure of optimal martingale transport plans in general dimensions
- A free boundary characterisation of the root barrier for Markov processes
- A solution to the Monge transport problem for Brownian martingales
- Optimal transport and Skorokhod embedding
- PDE methods for optimal Skorokhod embeddings
- The stopping distributions of a Markov process
- On the Monotonicity Principle of Optimal Skorokhod Embedding Problem
- The Skorokhod Embedding Problem and Model-Independent Bounds for Option Prices
- Compactness of stopping times
- Optimal Brownian Stopping When the Source and Target Are Radially Symmetric Distributions
- The Existence of Probability Measures with Given Marginals
- The Existence of Certain Stopping Times on Brownian Motion
- [https://portal.mardi4nfdi.de/wiki/Publication:5646185 Th�orie des processus stochastiques g�n�raux applications aux surmartingales]
- On Embedding Right Continuous Martingales in Brownian Motion
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