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Number of items: **12**.

De Angelis, Tiziano, Gensbittel, Fabien and Villeneuve, Stéphane
(2020)
*A Dynkin game on assets with incomplete information on the return.*
Mathematics of Operations Research.
(In Press)

Gensbittel, Fabien
(2019)
*Continuous-Time Markov Games with Asymmetric Information.*
Dynamic Games and Applications, 9 (3).
pp. 671-699.

Gensbittel, Fabien, Renault, Jérôme and Peski, Marcin
(2019)
*Large space of information structures.*
TSE Working Paper, n. 19-1006, Toulouse

Gensbittel, Fabien and Grün, Christine
(2018)
*Zero-sum stopping games with asymmetric information.*
Mathematics of Operations Research, 44 (1).

Gensbittel, Fabien and Rainer, Catherine
(2018)
*A two player zero-sum game where only one player observes a Brownian motion.*
Dynamic Games and Applications, 8 (2).
pp. 280-314.

Gensbittel, Fabien, Lovo, Stefano, Renault, Jérôme and Tomala, Tristan
(2018)
*Zero-Sum Revision Games.*
Games and Economic Behavior, 108.
pp. 504-522.

Gensbittel, Fabien and Rainer, Catherine
(2017)
*A probabilistic representation for the value of zero-sum differential games with incomplete information on both sides.*
SIAM Journal on Control and Optimization (SICON), 55 (2).
pp. 693-723.

Gensbittel, Fabien
(2016)
*Continuous-time limits of dynamic games with incomplete information and a more informed player.*
International Journal of Game Theory, 45 (1).
pp. 321-352.

Gensbittel, Fabien and Renault, Jérôme
(2015)
*The value of Markov chain games with lack of information on both sides.*
Mathematics of Operations Research, 40 (4).
pp. 820-841.

Gensbittel, Fabien
(2015)
*Extensions of the Cav(u) Theorem for Repeated Games with Incomplete Information on One Side.*
Mathematics of Operations Research, 40 (1).
pp. 80-104.

Gensbittel, Fabien, Oliu-Barton, Miquel and Venel, Xavier
(2014)
*Existence of the uniform value in zero-sum repeated games with a more informed controller.*
Journal of Dynamics and Games, vol.1 (n°3).
pp. 411-445.

Gensbittel, Fabien
(2013)
*Covariance control problems of martingales arising from game theory.*
SIAM J. Control and Optimization, 51 (2).
pp. 1152-185.