process

More documents

Recommendations

Info

C -algebras associated with the ax C b-semigroup over N 215[8] M. Rørdam, Classification of nuclear, simple C -algebras, in Classification of nuclearC -algebras. Entropy in operator algebras, Encyclopaedia Math. Sci. 126, Springer-Verlag,Berlin 2002, 1–145.[9] André Weil, Basic number theory, Grundlehren Math. Wiss. 144, Springer-Verlag, NewYork1967.
Page 3 and 4:
EMS Series of Congress ReportsEMS S
Page 5 and 6:
Editors:Guillermo CortiñasDepartam
Page 8 and 9:
ContentsPreface....................
Page 10 and 11:
IntroductionSince its inception 50
Page 12 and 13:
Introductionxiwith D. Blecher, he c
Page 14 and 15:
Program list of speakers and topics
Page 16 and 17:
Categorical aspects of bivariant K-
Page 18 and 19:
Page 20 and 21:
Page 22 and 23:
Page 24 and 25:
Page 26 and 27:
Page 28 and 29:
Page 30 and 31:
Page 32 and 33:
Page 34 and 35:
Page 36 and 37:
Page 38 and 39:
Page 40 and 41:
Page 42 and 43:
Page 44 and 45:
Page 46 and 47:
Page 48 and 49:
Page 50 and 51:
Page 52 and 53:
Page 54:
Page 57 and 58:
42 A. Bartels, S. Echterhoff, and W
Page 59 and 60:
Page 61 and 62:
Page 63 and 64:
Page 65 and 66:
Page 67 and 68:
Page 69 and 70:
Page 71 and 72:
Page 73 and 74:
Page 75 and 76:
Page 77 and 78:
Page 79 and 80:
Page 81 and 82:
Page 83 and 84:
Page 85 and 86:
Page 87 and 88:
72 H. Emerson and R. MeyerIn this s
Page 89 and 90:
74 H. Emerson and R. MeyerK-theoret
Page 91 and 92:
76 H. Emerson and R. MeyerExample 4
Page 93 and 94:
78 H. Emerson and R. Meyerand exact
Page 95 and 96:
80 H. Emerson and R. Meyercondition
Page 97 and 98:
82 H. Emerson and R. MeyerAs a resu
Page 99 and 100:
84 H. Emerson and R. MeyerLet h and
Page 101 and 102:
86 H. Emerson and R. MeyerCorollary
Page 103 and 104:
88 H. Emerson and R. Meyer5 Dual-Di
Page 106 and 107:
On K 1 of a Waldhausen categoryFern
Page 108 and 109:
On K 1 of a Waldhausen category 93t
Page 110 and 111:
On K 1 of a Waldhausen category 95(
Page 112 and 113:
On K 1 of a Waldhausen category 97s
Page 114 and 115:
On K 1 of a Waldhausen category 992
Page 116 and 117:
Page 118 and 119:
Page 120 and 121:
Page 122 and 123:
Page 124 and 125:
Page 126 and 127:
Page 128 and 129:
Page 130:
Page 133 and 134:
118 M. Karoubi[35], M. F. Atiyah an
Page 135 and 136:
120 M. Karoubihere by GrK n .A/, ar
Page 137 and 138:
122 M. Karoubi(resp. 1) in A. In th
Page 139 and 140:
124 M. Karoubithe class ˛ of A in
Page 141 and 142:
126 M. Karoubiested in the complex
Page 143 and 144:
128 M. KaroubiThe same method may b
Page 145 and 146:
130 M. KaroubiBy the usual excision
Page 147 and 148:
132 M. KaroubiLet A be a graded twi
Page 149 and 150:
134 M. Karoubithe same ideas as in
Page 151 and 152:
136 M. KaroubiTheorem 6.2. 25 The (
Page 153 and 154:
138 M. KaroubiIn order to show this
Page 155 and 156:
140 M. KaroubiThe following theorem
Page 157 and 158:
142 M. KaroubiWe would like to poin
Page 159 and 160:
144 M. KaroubiZ=n identified with t
Page 161 and 162:
146 M. Karoubiwhere n is the ring
Page 163 and 164:
148 M. Karoubi[6] M. F. Atiyah, R.
Page 166 and 167:
Equivariant cyclic homology for qua
Page 168 and 169:
Page 170 and 171:
Page 172 and 173:
Page 174 and 175:
Page 176 and 177:
Page 178 and 179:
Page 180 and 181: Equivariant cyclic homology for qua
Page 186: Equivariant cyclic homology for qua
Page 189 and 190: 174 C. Voigtand using ˇ.x; y/ D .S
Page 191 and 192: 176 C. Voigtalgebra A. The space Cn
Page 193 and 194: 178 C. VoigtKK-theory [16]. Hence,
Page 196 and 197: A Schwartz type algebra for the tan
Page 214: A Schwartz type algebra for the tan
Page 217 and 218: 202 J. CuntzWe denote by N the set
Page 219 and 220: 204 J. CuntzConsider the action of
Page 221 and 222: 206 J. Cuntzprime numbers p and q,
Page 223 and 224: 208 J. Cuntz6 Representations as cr
Page 225 and 226: 210 J. CuntzProof. The spectral pro
Page 227 and 228: 212 J. CuntzThe operator s 1 plays
Page 229: 214 J. CuntzProposition 7.4. The K-
Page 233 and 234: 218 W. Werner2.2. The objects defin
Page 235 and 236: 220 W. WernerDefinition 2.10. Suppo
Page 237 and 238: 222 W. WernerTheorem 3.5. On the Hi
Page 239 and 240: 224 W. Wernerform ‰ 1 .L.H / C /
Page 242 and 243: Duality for topological abelian gro
Page 280 and 281:
Duality for topological abelian gro
Page 282 and 283:
Page 284 and 285:
Page 286 and 287:
Page 288 and 289:
Page 290 and 291:
Page 292 and 293:
Page 294 and 295:
Page 296 and 297:
Page 298 and 299:
Page 300 and 301:
Page 302 and 303:
Page 304 and 305:
Page 306 and 307:
Page 308 and 309:
Page 310 and 311:
Page 312 and 313:
Page 314 and 315:
Page 316 and 317:
Page 318 and 319:
Page 320 and 321:
Page 322 and 323:
Page 324 and 325:
Page 326 and 327:
Page 328 and 329:
Page 330 and 331:
Page 332 and 333:
Page 334 and 335:
Page 336 and 337:
Page 338 and 339:
Page 340 and 341:
Page 342 and 343:
Page 344 and 345:
Page 346 and 347:
Page 348 and 349:
Page 350 and 351:
Page 352 and 353:
Page 354 and 355:
Page 356 and 357:
Page 358 and 359:
Page 360 and 361:
Page 362:
Page 365 and 366:
350 P. Bressler, A. Gorokhovsky, R.
Page 367 and 368:
Page 369 and 370:
Page 371 and 372:
Page 373 and 374:
Page 375 and 376:
Page 377 and 378:
Page 379 and 380:
Page 381 and 382:
Page 383 and 384:
Page 385 and 386:
Page 387 and 388:
Page 389 and 390:
Page 391 and 392:
Page 393 and 394:
Page 395 and 396:
Page 397 and 398:
Page 399 and 400:
Page 401 and 402:
Page 403 and 404:
Page 405 and 406:
Page 407 and 408:
Page 409 and 410:
394 G. Garkusha and M. Prest2. the
Page 411 and 412:
396 G. Garkusha and M. PrestProof.
Page 413 and 414:
398 G. Garkusha and M. Prestranges
Page 415 and 416:
400 G. Garkusha and M. Prest(A thic
Page 417 and 418:
402 G. Garkusha and M. Prestof Inj
Page 419 and 420:
404 G. Garkusha and M. PrestLemma 5
Page 421 and 422:
406 G. Garkusha and M. PrestLemma 6
Page 423 and 424:
408 G. Garkusha and M. Prest(L4) Th
Page 425 and 426:
410 G. Garkusha and M. Prestis indu
Page 427 and 428:
412 G. Garkusha and M. PrestReferen
Page 429 and 430:
414 T. Geisserfrom higher Chow grou
Page 431 and 432:
416 T. Geisserd) ) b): follows by w
Page 433 and 434:
418 T. GeisserProof. The statement
Page 435 and 436:
420 T. Geisser1 0, henceConjecture
Page 437 and 438:
422 T. GeisserProposition 4.3. The
Page 439 and 440:
424 T. Geisserwe have the isomorphi
Page 442 and 443:
Axioms for the norm residue isomorp
Page 444 and 445:
Page 446 and 447:
Page 448 and 449:
Page 450:
Page 453 and 454:
438 List of contributorsFernando Mu
Page 455:
440 List of participantsAmnon Neema
show all

process

You also want an ePaper? Increase the reach of your titles

Delete template?

Save as template?