{"id":307,"date":"2015-11-28T13:27:27","date_gmt":"2015-11-28T12:27:27","guid":{"rendered":"https:\/\/project.inria.fr\/isotace\/?page_id=307"},"modified":"2015-11-28T15:45:55","modified_gmt":"2015-11-28T14:45:55","slug":"307-2","status":"publish","type":"page","link":"https:\/\/project.inria.fr\/isotace\/307-2\/","title":{"rendered":""},"content":{"rendered":"\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
[<\/a>1]<\/td>\nFilippo Santambrogio.
\nA Dacorogna-Moser approach to flow decomposition and minimal flow
\nproblems.
\nsubmitted to the proceedings of the SMAI conference 2013, October
\n2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>2]<\/td>\nJean-David Benamou and Brittany\u00a0D. Froese.
\nA viscosity framework for computing Pogorelov solutions of the
\nMonge-Ampere equation.
\nJuly 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>3]<\/td>\nJean-David Benamou and Guillaume Carlier.
\nAugmented Lagrangian methods for transport optimization, Mean-Field
\nGames and degenerate PDEs.
\nOctober 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>4]<\/td>\nYann Brenier.
\nConnections between Optimal Transport, Combinatorial Optimization
\nand Hydrodynamics.
\nOctober 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>5]<\/td>\nGiuseppe Buttazzo, Guillaume Carlier, and Serena Guarino Lo\u00a0Bianco.
\nOptimal regions for congested transport.
\n2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>6]<\/td>\nJean-David Benamou, Guillaume Carlier, and Nicolas Bonne.
\nAn Augmented Lagrangian Numerical approach to solving Mean-Fields
\nGames.
\nResearch report, December 2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>7]<\/td>\nQi-Rui Li, Filippo Santambrogio, and Xu-Jia Wang.
\nRegularity in Monge’s mass transfer problem.
\nJournal de Math\u00e9matiques Pures et Appliqu\u00e9es<\/em>, pages
\nIn Press, Corrected Proof, only online for the moment, 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>8]<\/td>\nA.\u00a0Galichon, P.\u00a0Henry-Labord\u00e8re, and N.\u00a0Touzi.
\nA stochastic control approach to no-arbitrage bounds given marginals,
\nwith an application to lookback options.
\nAnn. Appl. Probab.<\/em>, 24(1):312-336, 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>9]<\/td>\nDylan Possama\u00ef, Guillaume Royer, and Nizar Touzi.
\nOn the robust superhedging of measurable claims.
\nElectron. Commun. Probab.<\/em>, 18:no. 95, 13, 2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>10]<\/td>\nXiaolu Tan and Nizar Touzi.
\nOptimal transportation under controlled stochastic dynamics.
\nAnn. Probab.<\/em>, 41(5):3201-3240, 2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>11]<\/td>\nJan Obloj, Peter Spoida, and Nizar Touzi.
\nMartingale inequalities for the maximum via pathwise arguments, 2014.
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>12]<\/td>\nPierre Henry-Labordere and Nizar Touzi.
\nAn explicit martingale version of brenier’s theorem, 2013.
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>13]<\/td>\nXiaolu Tan and Nizar Touzi.
\nOptimal transportation under controlled dynamics, 2013
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>14]<\/td>\nYves Achdou, Francisco\u00a0J. Buera, Jean-Michel Lasry, Pierre-Louis Lions, and
\nBenjamin Moll.
\nPartial differential equation models in macroeconomics.
\nPhilos. Trans. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci.<\/em>,
\n372(2028):20130397, 19, 2014.<\/td>\n<\/tr>\n
[<\/a>15]<\/td>\nYves Achdou, Fabio Camilli, and Lucilla Corrias.
\nOn numerical approximation of the Hamilton-Jacobi-transport
\nsystem arising in high frequency approximations.
\nDiscrete Contin. Dyn. Syst. Ser. B<\/em>, 19(3):629-650, 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>16]<\/td>\nYves Achdou, Fabio Camilli, and Italo Capuzzo-Dolcetta.
\nMean field games: convergence of a finite difference method.
\nSIAM J. Numer. Anal.<\/em>, 51(5):2585-2612, 2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>17]<\/td>\nJean-David Benamou, Guillaume Carlier, Quentin M\u00e9rigot, and Edouard Oudet.
\nDiscretization of functionals involving the Monge-Amp\u00e8re
\noperator.
\nTechnical report, July 2014.
\n20 pages.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>18]<\/td>\nA.\u00a0Blanchet and G.\u00a0Carlier.
\nRemarks on existence and uniqueness of Cournot-Nash equilibria
\nin the non-potential case.
\nMath. Financ. Econ.<\/em>, 8(4):417-433, 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>19]<\/td>\nAdrien Blanchet and Guillaume Carlier.
\nFrom Nash to Cournot-Nash equilibria via the
\nMonge-Kantorovich problem.
\nPhilos. Trans. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci.<\/em>,
\n372(2028):20130398, 11, 2014.<\/td>\n<\/tr>\n
[<\/a>20]<\/td>\nL.\u00a0Brasco and G.\u00a0Carlier.
\nCongested traffic equilibria and degenerate anisotropic PDEs.
\nDyn. Games Appl.<\/em>, 3(4):508-522, 2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>21]<\/td>\nP.\u00a0Cardaliaguet, G.\u00a0Carlier, and B.\u00a0Nazaret.
\nGeodesics for a class of distances in the space of probability
\nmeasures.
\nCalc. Var. Partial Differential Equations<\/em>, 48(3-4):395-420,
\n2013.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>22]<\/td>\nGiuseppe Buttazzo and Guillaume Carlier.
\nOptimal spatial pricing strategies with transportation costs.
\nAMS Series Contemporary Mathematics, 514 (2010), 105-121, 2013.
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>23]<\/td>\nGiuseppe Buttazzo, Guillaume Carlier, and Serena Guarino\u00a0Lo Bianco.
\nOptimal regions for congested transport, 2014.
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>24]<\/td>\nGuillaume Carlier, Adam Oberman, and Edouard Oudet.
\nNumerical methods for matching for teams and wasserstein barycenters,
\n2014.
\narXiv<\/a><\/td>\n<\/tr>\n
[<\/a>25]<\/td>\nF.\u00a0Santambrogio G.\u00a0De\u00a0Philippis, A.\u00a0M\u00e9sz\u00e1ros and B.\u00a0Velichkov.
\nBv estimates in optimal transportation and applications.
\n2014.<\/td>\n<\/tr>\n
[<\/a>26]<\/td>\nFilippo Santambrogio.
\nIntroduction to Optimal Transport Theory<\/em>, pages 3-21.
\nLondon Mathematical Society, 2014.<\/td>\n<\/tr>\n
[<\/a>27]<\/td>\nFilippo Santambrogio.
\nModels and applications of Optimal Transport in Economics,
\nTraffic and Urban Planning<\/em>, pages 22-40.
\nLondon Mathematical Society, 2014.<\/td>\n<\/tr>\n
[<\/a>28]<\/td>\nClaude\u00a0Martini Luciano\u00a0Campi, Ismail\u00a0Laachir.
\nChange of numeraire in the two-marginals martingale transport
\nproblem.
\nsubmitted<\/em>, 2014.
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>29]<\/td>\nClaude\u00a0Martini Ismail\u00a0Laachir.
\nOptimal transport option bounds for ssvi.
\nworking paper<\/em>, 2014.
\n.html<\/a><\/td>\n<\/tr>\n
[<\/a>30]<\/td>\nClaude\u00a0Martini Luciano\u00a0Campi.
\nInvestigating the extremal martingale measures with pre-specified
\nmarginals.
\nin peparation<\/em>, 2014.<\/td>\n<\/tr>\n
[<\/a>31]<\/td>\nIsmail Laachir.
\nAnother example of two-marginals martingale transference plan.
\nin preparation<\/em>, 2014.<\/td>\n<\/tr>\n
[<\/a>32]<\/td>\nA.\u00a0Zhou S.\u00a0De\u00a0Marco.
\nOn robust bounds on vix options given marginals.
\nworking paper<\/em>, 2014.<\/td>\n<\/tr>\n
[<\/a>33]<\/td>\nSylvain Faure and Bertrand Maury.
\nCrowd motion from the granular standpoint.
\nMathematical Models and Methods in Applied Sciences<\/em>,
\n25(03):463-493, 2015.
\narXiv<\/a>
\nhttp<\/a><\/td>\n<\/tr>\n
[<\/a>34]<\/td>\nYann Brenier.
\nA DOUBLE LARGE DEVIATION PRINCIPLE FOR MONGE-AMPERE GRAVITATION.
\nMarch 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>35]<\/td>\nJean-David Benamou, Guillaume Carlier, and Luca Nenna.
\nA Numerical Method to solve Optimal Transport Problems with Coulomb
\nCost.
\nMay 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>36]<\/td>\nYves Achdou and Mathieu Lauri\u00e8re.
\nMean field type control with congestion.
\nApril 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>37]<\/td>\nBruno Bouchard, Dylan Possama\u00ef, Xiaolu Tan, and Chao Zhou.
\nA unified approach to a priori estimates for supersolutions of BSDEs
\nin general filtrations.
\nJuly 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>38]<\/td>\nBruno Bouchard, Dylan Possama\u00ef, and Xiaolu Tan.
\nA general Doob-Meyer-Mertens decomposition for g-supermartingale
\nsystems.
\nMay 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>39]<\/td>\nMartial Agueh and Guillaume Carlier.
\nGeneralized solutions of a kinetic granular media equation by a
\ngradient flow approach.
\nJune 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>40]<\/td>\nRoman Andreev.
\nWavelet-in-time multigrid-in-space preconditioning of parabolic
\nevolution equations.
\nAugust 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>41]<\/td>\nBertrand Maury and Anthony Preux.
\nPressureless Euler equations with maximal density constraint : a
\ntime-splitting scheme.
\nOctober 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>42]<\/td>\nJean-David Benamou, Guillaume Carlier, Marco Cuturi, Luca Nenna, and Gabriel
\nPeyr\u00e9.
\nIterative Bregman Projections for Regularized Transportation
\nProblems.
\nSIAM Journal on Scientific Computing<\/em>, 2(37):A1111-A1138,
\n2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>43]<\/td>\nYves Achdou and Alessio Porretta.
\nConvergence of a finite difference scheme to weak solutions of the
\nsystem of partial differential equation arising in mean field games.
\nMarch 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>44]<\/td>\nFilippo Santambrogio.
\nDEALING WITH MOMENT MEASURES VIA ENTROPY AND OPTIMAL TRANSPORT.
\nJune 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>45]<\/td>\nPierre Cardaliaguet, Alp\u00e1r\u00a0Rich\u00e1rd M\u00e9sz\u00e1ros, and Filippo
\nSantambrogio.
\nFirst order Mean Field Games with density constraints: Pressure
\nequals Price.
\nJuly 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>46]<\/td>\nFilippo Santambrogio and Xu-Jia Wang.
\nConvexity of the support of the displacement interpolation:
\ncounterexamples.
\nOctober 2015.
\nhttp<\/a>
\n.pdf<\/a><\/td>\n<\/tr>\n
[<\/a>47]<\/td>\nYves Achdou, Salom\u00e9 Oudet, and Nicoletta Tchou.
\nEffective transmission conditions for hamilton-jacobi equations
\ndefined on two domains separated by an oscillatory interface.
\narXiv preprint arXiv:1506.02998<\/em>, 2015.<\/td>\n<\/tr>\n
[<\/a>48]<\/td>\nS.\u00a0Di Marino, A.\u00a0Gerolin, and L.\u00a0Nenna.
\nOptimal Transportation Theory with Repulsive Costs.
\nArXiv e-prints<\/em>, June 2015.
\narXiv<\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n","protected":false},"excerpt":{"rendered":"

[1] Filippo Santambrogio. A Dacorogna-Moser approach to flow decomposition and minimal flow problems. submitted to the proceedings of the SMAI conference 2013, October 2013. http [2] Jean-David Benamou and Brittany\u00a0D. Froese. A viscosity framework for computing Pogorelov solutions of the Monge-Ampere equation. July 2014. http [3] Jean-David Benamou and Guillaume Carlier. Augmented Lagrangian methods for … <\/p>\n

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