ANNALS OF MATHEMATICS Vol. 151, Nos. 1, 2, 3 (2000) INDEX ALEXANDER, H. and WERMER, J. Linking numbers and boundaries NE ae i6 25 GORE ned e oka RRR 125-150 ANDRE, Y. Séries Gevrey de type arithmétique. I. Théorémes de pureté et de dualité...0..... c.c.c .ce.e e.ee. ee ee 705-740 ANDRE, Y. Séries Gevrey de type arithmétique. II. Transcendance sans transcendance 741-756 AsH, J. M. and WANG, G. Some spherical uniqueness theorems for multiple trigonometric series Bass, H. and Lusotrzky, A. Nonarithmetic superrigid groups: Counterexamples to Platonov’s conjecture BESTVINA, M., FEIGHN, M., and HANDEL, M. ‘The Tits alternative for Out(/;,) I: Dynamics of exponentially-growing SI 505 hi esi geiko 0 4 ss k0nse eee 517-623 Biocu, S. and EsNAuLt, H. A Riemann-Roch theorem for flat bundles, with values in the algebraic Chern-Simons theory... . 1025-1070 CAFFARELLI, L. A., KARP, L., and SHAHGHOLIAN, H. Regularity of a free boundary with application to the Pompeiu problem... . 269-292 CHRISTOL, G. and MEBKHOuT, Z. Sur le théoreme de l’indice des équations différentielles p-adiques III COLLIOT-THELENE, J.-L. Rational connectedness and Galois covers Ee Ie BINS 5 i nieincc cs. osc caves cee beens ageene 359-373 Conrey, J. B. and Iwaniec, H. The cubic moment of central values of automorphic L-functions.........2... c.ee. e.ee. e.e e 1175-1216 E, WEINAN, KHANIN, A., MAZEL, A., and SINAI, YA. Invariant measure for Burgers equation with stochastic forcing 877-960 EDITOR’S NOTE ON PAPERS BY HARVEY-LAWSON AND BY LUK-YAU. ........ 875 Errros, E. G., JUNGE, M., and Ruan, Z.-J. Integral mappings and the principle of local reflexivity for noncommutative L}-spaces EsNAULT, H. See Bloch and Esnault. FEIGHN, M. See Bestvina, Feighn, and Handel. GALLO, D., KApovicH, M., and MarpeNn, A. The monodromy groups of Schwarzian equations on closed Riemann surfaces HANDEL, M. See Bestvina, Feighn, and Handel. 1246 Hass, J. and ScHLAFLY, R. Double bubbles minimize HirACHI, K. Construction of boundary invariants and the logarithmic singularity of the Bergman kernel Iwaniec, H. See Conrey and Iwaniec. JUNGE, M. See Effros, Junge, and Ruan. KapovicH, M. See Gallo, Kapovich, and Marden. Karp, L. See Caffarelli, Karp, and Shahgholian. KHANIN, K. See Weinan E, Khanin, Mazel, and Sinai. Lacey, M. T. The bilinear maximal functions map into L? for 2/3<p<1 Lusotzky, A. See Bass and Lubotzky. McMULLEN, C. T. The moduli space of Riemann surfaces is MARDEN, A. See Gallo, Kapovich, and Marden. MazeEL, A. See Weinan E, Khanin, Mazel, and Sinai. MEBKHOUT, G. See Christol and Mebkhout. MIKHALKIN, G. Real algebraic curves, the moment map Fe EE PCC CEE TR RT Tt NEE ee eT ee mae ...- 309-326 Ma«c.Lin, C. Normalisation des opérateurs d’entrelacement et réductibilité des induites de cuspidales; le cas des groupes Ono, K. Distribution of the partition function modulo m OzsvATH, P. and SzaBo, Z. The symplectic Thom conjecture PuJALS, E. R. and SAMBARINO, M. Homoclinic tangencies and hyperbolicity for surface diffeomorphisms .............. ... 961-1023 RAMAKRISHNA, R. _ Infinitely ramified Galois representations .... .... 193-815 Ruan, Z.-J. See Effros, Junge, and Ruan. RupopH, D. J. and Weiss, B. Entropy and mixing for MNS CIS DTI gk cd cess wo ees ds ede cdeies .. 1119-1150 SAMBARINO, M. See Pujals and Sambarino. SCHLAFLY, R. See Hass and Schlafly. SCHMID, W. and VILONEN, K. Characteristic cycles and wave front cycles of representations of reductive Lie groups 1071-1118 SHAHGHOLIAN, H. See Caffarelli, Karp, and Shahgholian. SIDERIS, T. C. Nonresonance and global existence of prestressed nonlinear elastic waves...............0.0005 ee ... 849-874 SINAI, YA. See Weinan E, Khanin, Mazel, and Sinai. Siu, Y.-T. Nonexistence of smooth Levi-flat hypersurfaces in complex projective spaces of dimension > 3 1217-1243 SzABOo, Z. See Ozsvath and Szabé. TIAN, G. Gauge theory and calibrated geometry, I 193-268 Toraro, B. Chern numbers for singular varieties and elliptic homology 757-791 VILONEN, K. See Schmid and Vilonen. Wanc, G. See Ash and Wang. Weiss, B. See Rudolph and Weiss. WeERMER, J. See Alexander and Wermer. ZANNIER, U. 375-383