Résolution de problèmes mathématiques pour vos études, vos problèmes pratiques.

Articles de Recherche
[1] Coulomb J.M., (1992), ‘Repeated Games with Absorbing States and no Signals’,
International Journal of Game Theory, 21, 161-174.

[2] Coulomb J.M., (1996), ‘A Note on Big-Match’,ESAIM P & S, 1, 89-93.
(http://www.emath.fr/ps/)

[3] Coulomb J.M., (1997), ‘On the Value of Discounted Stochastic Games’,Institute of
Mathematical Economics working papers, No. 275.

[4] Coulomb J.M., (1999), ‘Generalized Big-Match’, Mathematics of Operation Research,
24, 795-816.

[5] Coulomb J.M., (2000), (with J. A. Filar and W. W. Szczechla) ‘Asymptotic Analysis of
Perturbed Mathematical Programs’ J. of mathematical Analysis and Applications, 251,
132-156

.
[6] Coulomb J.M., (2000) (with V. Gaitsgory) ‘On a class of Nash Equilibria with Memory
Strategies for Non-Zero Sum Differential Games’, International Game Theory Review, 2,
173-192.

[7] Coulomb J.M., (2001), ‘Repeated Games with Absorbing States and Signalling
Structure’, Mathematics of Operation Research, 26, 286-303.

[8] Coulomb J.M., (2003), ‘Stochastic Games without Perfect Monitoring’,International
Journal of Game Theory, 32, 73-96. (generalisation of Mertens-Neyman Theorem)

Chapitres dans un livre:

[1] Coulomb J.M., (2003), ‘Absorbing Games with a Signalling Structure’, in Stochastic
Games and Applications, A. Neyman and S. Sorin Eds, Nato Science Series, Volume 570.

[2] Coulomb J.M., (2003), ‘Games with a Recursive Structure’, in Stochastic Games and
Applications, A. Neyman and S. Sorin Eds, Nato Science Series, Volume 570.

Ouvrages parus:

[1] L'Ascension, une Nouvelle Science (2009), Interkeltia éditeur