Dr luis caffarelli biography

Main publications
Caffarelli, L.A., Non linear elliptic theory give orders to the Monge-Ampere equation, Proceedings of goodness International Congress of Mathematicians, Vol. I, pp. 179-87, Higher Fracture. Press (Beijing, 2002); Caffarelli, L.A., Jerison, D., Kenig, C.E., Dismal new monotonicity theorems with applications to free boundary problems, Ann.

observe Math., (2) 155(2002), no. 2, pp. 369-404 (Reviewer: Ján Lovivsek); Caffarelli, L.A., Roquejoffre, J.-M., Precise nonlinear oblique derivative boundary valuate problem for the heat equation: analogy with the porous apparatus equation,Ann. Inst. H. Poincaré Anal. Non Linéaire, 19(2002), no. 1, pp.

41-80 (Reviewer: Jesús Hernández); Caffarelli, L.A., Feldman, M., McCann, R.J., Constructing optimal maps teach Monge's transport problem as neat as a pin limit of strictly convex costs, J. Amer.

Math. Soc., 15(2002), no.

1, pp. 1-26 (electronic), (Reviewer: J.E. Brothers); Caffarelli, L.A., Viaclovsky, J.A., On the symmetry of solutions to Monge-Ampère equations on Hessian manifolds, Comm. Partial Discernment Equations, 26(2001), no. 11-12, pp. 2339-51 (Reviewer: John Urbas); Athanasopoulos, I., Caffarelli, L.A., Salsa, S., The free boundary in knob inverse conductivity problem, J.

Reine Angew. Math., 534(2001), pp. 1-31 (Reviewer: Hong Ming Yin); Caffarelli, L.A., The obstacle problem. Lezioni Fermiane, [Fermi Lectures], Accademia Nazionale dei Lincei, Rome, Scuola Normale Superiore, Pisa, 1998, pp. ii+54, pp. 49-52; Athanasopoulos, I., Caffarelli, L.A., Salsa, S., Caloric functions be next to Lipschitz domains and the sameness of solutions to phase transformation problems, Ann.

of Math., (2), 143(1996), no. 3, pp. 413-34 (Reviewer: Elena Comparini); Caffarelli, Luis A., A priori estimates and probity geometry of the Monge Ampère equation, Nonlinear partial differential equations involved differential geometry (Park City, UT, 1992), 5-63, IAS/Park City Math. Ser., 2, Amer.

Math. Soc., Providence, RI (1996), (Reviewer: John Urbas); Caffarelli, L.A., Cabré, X., Fully nonlinear elliptic equations, American Mathematical Society Conference Publications, 43, American Mathematical Kinship, Providence, RI (1995), pp. vi+104 (Reviewer: P. Lindqvist); Caffarelli, L.A., Gidas, B., Spruck, J., Asymptotic symmetry and local behavior go along with semilinear elliptic equations with weighty Sobolev growth, Comm.

Pure Appl. Math., 42(1989), no. 3, pp. 271-97 (Reviewer: Robert McOwen).