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- W4301462835 abstract "We prove that for a class of zero-sum differential games with incomplete information on both sides, the value admits a probabilistic representation as the value of a zero-sum stochastic differential game with complete information, where both players control a continuous martingale. A similar representation as a control problem over discontinuous martingales was known for games with incomplete information on one side (see Cardaliaguet-Rainer [8]), and our result is a continuous-time analog of the so called splitting-game introduced in Laraki [20] and Sorin [27] in order to analyze discrete-time models. It was proved by Cardaliaguet [4, 5] that the value of the games we consider is the unique solution of some Hamilton-Jacobi equation with convexity constraints. Our result provides therefore a new probabilistic representation for solutions of Hamilton-Jacobi equations with convexity constraints as values of stochastic differential games with unbounded control spaces and unbounded volatility." @default.
- W4301462835 created "2022-10-05" @default.
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- W4301462835 date "2016-02-19" @default.
- W4301462835 modified "2023-09-27" @default.
- W4301462835 title "A probabilistic representation for the value of zero-sum differential games with incomplete information on both sides" @default.
- W4301462835 doi "https://doi.org/10.48550/arxiv.1602.06140" @default.
- W4301462835 hasPublicationYear "2016" @default.
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