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20172022
most citedAmerican options in an imperfect market with default

1 citations · 1 across the 2 of their papers we have counts for

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math.OC2022

Zero-sum mean-field Dynkin games: characterization and convergence

Boualem Djehiche, Roxana Dumitrescu

We introduce a zero-sum game problem of mean-field type as an extension of the classical zero-sum Dynkin game problem to the case where the payoff processes might depend on the val…

math.OC2021

MFG model with a long-lived penalty at random jump times: application to demand side management for electricity contracts

Clémence Alasseur, Luciano Campi, Roxana Dumitrescu +1

We consider an energy system with consumers who are linked by a Demand Side Management (DSM) contract, i.e. they agreed to diminish, at random times, their aggregated power con…

math.OC2020

Control and optimal stopping Mean Field Games: a linear programming approach

Roxana Dumitrescu, Marcos Leutscher, Peter Tankov

We develop the linear programming approach to mean-field games in a general setting. This relaxed control approach allows to prove existence results under weak assumptions, and len…

math.OC2020

The entry and exit game in the electricity markets: a mean-field game approach

René Aïd, Roxana Dumitrescu, Peter Tankov

We develop a model for the industry dynamics in the electricity market, based on mean-field games of optimal stopping. In our model, there are two types of agents: the renewable pr…

math.OC2018

Mean-field games of optimal stopping: a relaxed solution approach

Géraldine Bouveret, Roxana Dumitrescu, Peter Tankov

We consider the mean-field game where each agent determines the optimal time to exit the game by solving an optimal stopping problem with reward function depending on the density o…