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Three Questions in Gromov-Witten Theory 511[5] C. Faber, A conjectural description of the tautological ring of the moduli spaceof curves, in Moduli of Curves and Abelian Varieties (The Dutch Intercity-Seminar on Moduli), C. Faber and E. Looijenga, eds., 109^129, Aspects ofMathematics E33, Vieweg: Wiesbaden, 1999.[6] C. Faber and R. Pandharipande, Hodge integrals and Gromov-Witten theory,Invent. Math. 139 (2000), 173^199.[7] C. Faber and R. Pandharipande, Logarithmic series and Hodge integrals inthe tautological ring, with an appendix by Don Zagier, Michigan Math. J. 48(2000), 215^252.[8] A. Gathmann, Relative Gromov-Witten invariants and the mirror formula,math.AG/0202002._[9] E. Getzler, Intersection theory on Afi j4 and elliptic Gromov-Witten invariants,J. Amer. Math. Soc. 10 (1997), 973^998.[10] E. Getzler and R. Pandharipande, Virasoro constraints and the Chern classesof the Hodge bundle, Nucl. Phys. B530 (1998), 701^714.[11] A. Givental, Equivariant Gromov-Witten invariants, Int. Math. Res. Notices13 (1996), 613^663.[12] A. Givental, Semisimple Frobenius structures at higher genus,math.AG/0008067.[13] A. Givental, Gromov-Witten invariants and quantization of quadratic hamiltonians,math.AG/0108100.[14] A. Givental, in preparation.[15] R. Gopakumar and C. Vafa, M-theory and topological strings I, hep-th/9809187.[16] R. Gopakumar and C. Vafa, M-theory and topological strings II, hepth/9812127.[17] T. Graber and R. Pandharipande, Localization of virtual classes, Invent. Math.135 (1999), 487^518. _[18] T. Graber and R. Pandharipande, A non-tautological algebraic class on M2,22,math.AG/0104057.[19] R. Hain and E. Looijenga, Mapping class groups and moduli spaces of curves,in Proceedings of Symposia in Pure Mathematics: Algebraic Geometry SantaCruz 1995, J. Kollâr, R. Lazarsfeld, D. Morrison, eds., Volume 62, Part 2,97^142.[20] S. Hosono, M.-H. Saito, and A. Takahashi, Holomorphic anomaly equation andBPS state counting of rational elliptic surface, Adv. Theor. Math. Phys. 1(1999), 177^208.[21] S. Katz, A. Klemm, and C. Vafa, M-theory, topological strings, and spinningblack holes, hep-th/9910181[22] M. Kontsevich, Intersection theory on the moduli space of curves and the matrixAiry function, Comm. Math. Phys. 147 (1992), 1-23.[23] B. Lian, K. Liu, and S.-T. Yau, Mirror principle I, Asian J. Math. 1 (1997),729^763.[24] A. Libgober and J. Wood, Uniqueness of the complex structure on Kahler manifoldsof certain homology types, J. Diff. Geom. 32 (1990), 139^154.[25] A. Okounkovand R. Pandharipande, Gromov-Witten theory, Hurwitz numbers,
512 R. Pandharipandeand matrix models, I, math. AG/0101147 .[26] A. Okounkov and R. Pandharipande, Gromov-Witten theory, Hurwitz theory,and completed cycles, math.AG/0204305.[27] A. Okounkov and R. Pandharipande, The equivariant Gromov-Witten theoryo/P 1 , in preparation.[28] A. Okounkov and R. Pandharipande, The Gromov-Witten theory of targetcurves, in preparation.[29] R. Pandharipande, Hodge integrals and degenerate contributions, Comm. Math.Phys. 208 (1999), 489^506.[30] E. Witten, Two dimensional gravity and intersection theory on moduli space,Surveys in Diff. Geom. 1 (1991), 243^310.
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Beijing 2002August 20-28Proceedings
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ContentsSection 1. LogicE. Bouscare
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R. Pandharipande: Three Questions i
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Section 1. LogicE. Bouscaren: Group
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4 E. Bouscaren2. Different notions
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6 E. BouscarenWe now consider an al
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8 E. Bouscarendimension would need
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10 E. Bouscaren1. Either G is not o
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12 E. Bouscaren[7] E. Bouscaren & F
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14 J. Denef F. Loeserthis theory to
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16 J. Denef F. Loeserwill require m
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18 J. Denef F. Loeserseries P P (T)
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20 J. Denef F. Loeserfor all m> n.
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22 J. Denef F. Loeseri > 1. One ver
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ICM 2002 • Vol. II • 25-33Autom
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Automorphism Groups of Saturated St
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ICM 2002 • Vol. II • 37-45Repre
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3. The Blanchfield pairingRepresent
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Representations of Braid Groups 41n
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Representations of Braid Groups 43A
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Representations of Braid Groups 45T
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48 A.Bondal D.Orlovis believed to b
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50 A.Bondal D.OrlovDefinition 4 [BK
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52 A.Bondal D.OrlovLet Y be a smoot
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54 A.Bondal D.OrlovIn particular, w
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56 A.Bondal D.Orlov[BVdB] Bondal A.
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58 M. Levine(PB) Let £ be a rank r
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60 M. Levine2. Let 1Z d%m (X) be th
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62 M. LevineNow, if P = P(ci,. •
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64 M. LevineProof. For CH*, this us
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66 M. Levineis an isomorphism. Sinc
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68 Cheryl E. Praegeranalysis. Analo
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70 Cheryl E. Praegers-arc-transitiv
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72 Cheryl E. Praegercase a good kno
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74 Cheryl E. Praeger5. Simple group
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76 Cheryl E. Praeger[15] C. H. Li,
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78 Markus Rost1. Norm varietiesAll
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80 Markus RostWe apply the degree f
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82 Markus Rost4. Hubert's 90 for sy
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84 Markus RostFor n = 2 one can tak
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ICM 2002 • Vol. II • 87^92Dioph
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Diophantine Geometry over Groups an
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Diophantine Geometry over Groups an
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ICM 2002 • Vol. II • 93^103None
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Noncommutative Projective Geometry
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106 Dimitri Tamarkinalgebra and def
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108 Dimitri TamarkinThe product on
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110 Dimitri TamarkinProof. Let F =
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112 Dimitri Tamarkin2.5.9.Similarly
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114 Dimitri TamarkinComputeJ2,jl(a
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116 Dimitri Tamarkin3.2.1.To descri
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ICM 2002 • Vol. II • 119-128Con
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Converse Theorems, Functoriality, a
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ICM 2002 • Vol. II • 129^138Con
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Constructing and Counting Number Fi
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ICM 2002 • Vol. II • 139-148Ana
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Analyse p-adique et Représentation
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ICM 2002 • Vol. II • 149-162Equ
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Equiv. Bloch-Kato Conjecture and No
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[17;[is;[19;[20;[21[22[23;[24;[25;[
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ICM 2002 • Vol. II • 163-171Tam
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Tamagawa Number Conjecture for zeta
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174 S. S. Kudlaseries with represen
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t.176 S. S. Kudlais the exponential
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178 S. S. Kudlawhere Z = J2ì n ìP
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180 S. S. Kudla(ii) T £ Sym 2 (Z)>
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182 S. S. KudlaTheorem 6. ([13], [9
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ICM 2002 • Vol. II • 185-195Ell
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Elliptic Curves and Class Field The
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198 E. UllmoSoit X une variété al
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200 E. UllmoThéorème 2.4 Soit X u
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202 E. UllmoQuestion 4.1 Soit x n =
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204 E. UllmoNotons que cet énoncé
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206 E. Ullmo[17] H. Oh. Uniform Poi
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208 T. D. WooleyWaring's problem as
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210 T. D. Wooleycircumstances one h
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212 T. D. Wooleywith 1 < z,w < F, M
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214 T. D. Wooleyand also byl f \K(a
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216 T. D. Wooleytions involving nor
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Section 4. Differential GeometryB.
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222 B. Andrewspotentially applicabl
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224 B. Andrewssurface can look metr
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226 B. Andrewsboundary of the set {
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228 B. Andrewseach t > 0, to either
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230 B. AndrewsUSSR Izv. 20 (1983).[
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232 Robert Bartnikprovides an impor
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234 Robert BartnikTheorem 2 If (M,
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236 Robert BartnikThe horizon condi
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238 Robert BartnikTheorem 8 Suppose
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240 Robert BartnikPhysics, LNP 212.
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242 P. Biran2. Various intersection
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244 P. BiranTheorem E'. Let (M,oj)
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246 P. Biransymplectic packings in
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248 P. Birangroup of Hamiltonian di
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250 P. Birannumber of steps it take
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252 P. Biranbe used to obtain many
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254 P. Biran[6] P. Biran, A stabili
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ICM 2002 • Vol. II • 257-271Bla
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Black Holes and the Penrose Inequal
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[23;[24;[25;[26;[27[28;[29'[30^Blac
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274 Xiuxiong ChenFor simplicity, in
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276 Xiuxiong ChenTheorem 0.1. [14]
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278 Xiuxiong ChenQuestion 0.6. (Don
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280 Xiuxiong Chencurvature in S 2 c
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282 Xiuxiong Chen[12] X. X. Chen an
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284 Weiyue DingSehrödinger flows a
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286 Weiyue DingIn order to prove Th
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288 Weiyue DingFor the first term i
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290 Weiyue Dingwhich satisfies the
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ICM 2002 • Vol. II • 293^302Dif
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Differential Geometry via Harmonic
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then eitherorDifferential Geometry
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ICM 2002 • Vol. II • 303-313Ind
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Index Iteration Theory for Symplect
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316 Anton PetruninTheorem A. Given
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318 Anton PetruninRiemannian manifo
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320 Anton Petruninspace. In the cas
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ICM 2002 • Vol. II • 323-338Col
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Collapsed Riemannian Manifolds with
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ICM 2002 • Vol. II • 339-349Com
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Complex Hyperbolic Triangle Groups
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352 Paul Seideldeformation spaces.
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354 Paul Seidelforgetting all the p
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356 Paul SeidelTheorem 3. Si,...,S
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358 Paul Seidelwhich must be of ord
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360 Paul Seidel[10] E. Getzler, Bat
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362 Weiping Zhang(iii) The heat ker
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364 Weiping Zhang3. The index theor
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366 Weiping Zhangwhere ch(g) is the
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- T p ( P d M , > 0 , 9 P d M , > 0
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Section 5. TopologyMladen Bestvina:
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374 Mladen Bestvinaof Out(F n ) coc
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376 Mladen Bestvina3. Culler-Vogtma
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378 Mladen BestvinaDefinition 8. A
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380 Mladen Bestvinaand then gluing
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382 Mladen BestvinaAnal. 10 (2000),
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384 Mladen Bestvina63 John R. Stall
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386 Yu. V. Chekanovplu I,Figure 1:
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388 Yu. V. Chekanovwithout loss of
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390 Yu. V. ChekanovFigure 2: Lagran
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392 Yu. V. ChekanovFigure 5: Local
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394 Yu. V. Chekanovderived from the
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396 M. Furatadimensional vector spa
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398 M. FurataHowever in the Seiberg
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400 M. Furata6. Seiberg-Witten-Floe
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402 M. Furata[14] K. Fukaya & K. On
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ICM 2002 • Vol. II • 405-114Gé
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Géométrie de Contact 407- la sph
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Géométrie de Contact 4093) chaque
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412 E. Giroux- en tout point p où
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414 E. Giroux[EU] Y. ELIASHBERG, Cl
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416 L. Hesselholt1. Algebraic üC-t
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418 L. Hesselholt(i) a pro-log diff
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420 L. HesselholtThe canonical map
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422 L. Hesselholttogether with a mu
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424 L. Hesselholtwhere \'- GK —^
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ICM 2002 • Vol. II • 427-436Sym
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Symplectic Sums and Gromov-Witten I
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ICM 2002 • Vol. II • 437-146Kno
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Knots, von Neumann Signatures, and
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ICM 2002 • Vol. II • 447-156Str
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Strings and the Stable Cohomology o
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ICM 2002 • Vol. II • 457-168Non
Page 442 and 443: Non-zero Degree Maps between 3-Mani
Page 452 and 453: Section 6. Algebraic and Complex Ge
Page 454 and 455: 472 Hélène Esnaultto ^klX)/k carr
Page 456 and 457: 474 Hélène Esnaultf*c 2 (E, V) is
Page 458 and 459: 476 Hélène EsnaultTheorem 3.1 ([5
Page 460 and 461: 478 Hélène Esnaultno longer the c
Page 462 and 463: 480 Hélène EsnaultQuestion 5.4. W
Page 464 and 465: ICM 2002 • Vol. II • 483-494Hil
Page 466 and 467: Hilbert Schemes of Points on Surfac
Page 468 and 469: and use this to define operatorsHil
Page 476 and 477: ICM 2002 • Vol. II • 495-502Vec
Page 478 and 479: Vector Bundles on a K3 Surface 497s
Page 480 and 481: Vector Bundles on a K3 Surface 499A
Page 482 and 483: Vector Bundles on a K3 Surface 501a
Page 484 and 485: ICM 2002 • Vol. II • 503-512Thr
Page 486 and 487: Three Questions in Gromov-Witten Th
Page 494 and 495: ICM 2002 • Vol. II • 513^524Upd
Page 496 and 497: Update on 3-folds 515in the hyperbo
Page 498 and 499: Update on 3-folds 517In many contex
Page 500 and 501: Update on 3-folds 5193.3. Explicit
Page 502 and 503: Update on 3-folds 521The modem view
Page 504 and 505: Update on 3-folds 523is entertainin
Page 506 and 507: ICM 2002 • Vol. II • 525-532Sur
Page 508 and 509: Sur les Algèbres Vertex Attachées
Page 514 and 515: ICM 2002 • Vol. II • 533-541Top
Page 516 and 517: Topology of Singular Algebraic Vari
Page 524 and 525: ICM 2002 • Vol. II • 545-554Har
Page 526 and 527: Harmonie Analysis on Real Reductive
Page 532 and 533: [BS3][BS4][Be]Harmonie Analysis on
Page 534 and 535: ICM 2002 • Vol. II • 555-570On
Page 536 and 537: On the Dynamical Yang-Baxter Equati
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On the Dynamical Yang-Baxter Equati
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ICM 2002 • Vol. II • 571-582Geo
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Geometrie Langlands Correspondence
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ICM 2002 • Vol. II • 583-597On
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On the Local Langlands Corresponden
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600 A. KlyachkoAmong commonly known
Page 580 and 581:
602 A. KlyachkoBy Theorem 2.3 this
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604 A. Klyachkois stable iff for ev
Page 584 and 585:
606 A. KlyachkoUnitary spectral pro
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608 A. Klyachkospectra. By Metha-Se
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610 A. KlyachkoAgain our experience
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612 A. Klyachko[9] G. Faltings, Mum
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ICAl 2002 • Vol. II • 615-627Br
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Branching Problems of Unitary Repre
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630 Vikram Bhagvandas AlehtaDefinit
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632 Vikram Bhagvandas Alehtais in t
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634 Vikram Bhagvandas AlehtaTheorem
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ICAl 2002 • Vol. II • 637^642Cl
Page 614 and 615:
Clifford Algebras and the Duflo Iso
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Clifford Algebras and the Duflo Iso
Page 618 and 619:
ICAl 2002 • Vol. II • 643^654Re
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Representations of Yangians 6451.2.
Page 622 and 623:
Representations of Yangians 6478 9
Page 624 and 625:
Representations of Yangians 6492. T
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Representations of Yangians 651irre
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Representations of Yangians 6532.4.
Page 630 and 631:
ICAl 2002 • Vol. II • 655-666Au
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Automorphic L-functions and Functor
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ICAl 2002 • Vol. II • 667^677Mo
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Modular Representations 669(l.b.2)
Page 646 and 647:
Modular Representations 671e) Any p
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Modular Representations 673conjugac
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Modular Representations 675A genera
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Modular Representations 677^-repres
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ICAl 2002 • Vol. II • 681-690Va
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Value Distribution and Potential Th
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ICAl 2002 • Vol. II • 691-700Th
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The Branch Set of a Quasiregular Al
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ICAl 2002 • Vol. II • 701-709Ha
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Harmonie Aleasure and "Locally Flat
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712 N. Lerner1. From Hans Lewy to N
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714 N. Lernergood cases in (1.5) (w
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716 N. Lerner2. Counting the loss o
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718 N. LernerSolvability with loss
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720 N. Lerner6] L.Hörmander, On th
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722 C. ThieleA basic point of singu
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724 C. ThieleFigure 1: "Cone"< en I
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726 C. Thieleis negative. If all of
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728 C. Thielealso in these degenera
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730 C. ThieleThus he needed good co
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732 C. Thiele[6] Gilbert J., Nahmod
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I p : — \ J ( Z i , . . . , Z m )
Page 708 and 709:
736 S. ZelditchTheorem 1 [2] The pa
Page 710 and 711:
738 S. Zelditchfor U C
Page 712 and 713:
740 S. Zelditch[Pi,Pj] = 0 and whos
Page 714 and 715:
742 S. Zelditch[11] V. F. Lazutkin,
Page 716 and 717:
744 Xiangyu Zhou+00 at the boundary
Page 718 and 719:
746 Xiangyu Zhouconnected component
Page 720 and 721:
748 Xiangyu ZhouWightman [32], Jost
Page 722 and 723:
750 Xiangyu ZhouBrief proof is as f
Page 724 and 725:
752 Xiangyu Zhou[11] Al. Jarnicki,
Page 726 and 727:
Section 9. Operator Algebras andFun
Page 728 and 729:
758 Semyon Alesker0.1.1 Definition,
Page 730 and 731:
760 Semyon Alesker2. Translation in
Page 732 and 733:
762 Semyon Alesker2.3. Valuations i
Page 734 and 735:
764 Semyon AleskerReferences[1] Ale
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766 P. Bianewith classical cumulant
Page 738 and 739:
768 P. BianeObserve thatr(ai ... a
Page 740 and 741:
770 P. Biane4. Noncrossing cumulant
Page 742 and 743:
772 P. Bianethis gives the order of
Page 744 and 745:
774 P. Biane[20] R. Speicher, Combi
Page 746 and 747:
776 D. Bischsubfactors has develope
Page 748 and 749:
778 D. Bisch(for all k > 0), where
Page 750 and 751:
780 D. BischObserve that by constru
Page 752 and 753:
782 D. BischIt should be evident th
Page 754 and 755:
784 D. Bisch[4] D. Bisch, Bimodules
Page 756 and 757:
ICAl 2002 • Vol. II • 787^794Fr
Page 758 and 759:
Free Probability, Free Entropy and
Page 760 and 761:
Page 762 and 763:
Page 764 and 765:
ICAl 2002 • Vol. II • 795^812Ba
Page 766 and 767:
Banach KK-theory and the Baum-Conne
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ICAl 2002 • Vol. II • 813-822On
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On Some Inequalities for Gaussian A
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Page 790 and 791:
Page 792:
Author IndexAlesker, Semyon 757Andr
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