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EMS Series of Congress ReportsEMS Series of Congress Reports publishes volumes originating from conferences or seminars focusingon any field of pure or applied mathematics. The individual volumes include an introduction into theirsubject and review of the contributions in this context. Articles are required to undergo a refereeing <strong>process</strong>and are accepted only if they contain a survey or significant results not published elsewhere in theliterature.Previously published:Trends in Representation Theory of Algebras and Related Topics, Andrzej Skowroński (ed.)
Page 4 and 5: K-Theory andNoncommutativeGeometryG
Page 6: PrefaceThis volume contains the pro
Page 9 and 10: viiiContentsDeformations of gerbes
Page 11 and 12: xIntroductionhold for those groups
Page 13 and 14: xiiIntroductionThis framework is a
Page 15 and 16: xivProgram list of speakers and top
Page 17 and 18: 2 R. Meyerassumptions must be close
Page 19 and 20: 4 R. MeyerProposition 6. The full c
Page 21 and 22: 6 R. MeyerA functor between symmetr
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Page 31 and 32: 16 R. MeyerTheorem 34 ([7]). Two -u
Page 33 and 34: 18 R. Meyercorrespondence: the isom
Page 35 and 36: 20 R. MeyerF.B/ F.E 0 / F .A/ is
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Page 39 and 40: 24 R. MeyerBy the universal propert
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Page 43 and 44: 28 R. MeyerA and B - at least for m
Page 45 and 46: 30 R. MeyerDefinition 61. Let A and
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Page 49 and 50: 34 R. Meyerfor all A 22 KK G ; this
Page 51 and 52: 36 R. Meyer5.3 The Dirac-dual-Dirac
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38 R. Meyer[25] —-, Categories of
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Inheritance of isomorphism conjectu
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92 F. Muro and A. TonksIn this pape
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94 F. Muro and A. TonksRemark 1.2.
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96 F. Muro and A. Tonks(R5 0 ) Œ
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98 F. Muro and A. TonksTherefore we
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100 F. Muro and A. Tonksthat we den
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102 F. Muro and A. TonksWe now give
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104 F. Muro and A. TonksProof of Th
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106 F. Muro and A. TonksWe generali
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108 F. Muro and A. TonksC Œ S1 ;::
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110 F. Muro and A. TonksThey satisf
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112 F. Muro and A. TonksNow we are
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114 F. Muro and A. Tonksis given by
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Twisted K-theory - old and newby Ma
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Twisted K-theory - old and new 119
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152 C. VoigtAlthough anti-Yetter-Dr
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154 C. VoigtUsing the antipode S on
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156 C. VoigtProof. Let V be the sp
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158 C. VoigtTo every H -algebra A o
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160 C. VoigtIt follows that ı*is a
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162 C. VoigtWe want to show that AY
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164 C. Voigtunder this isomorphism.
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166 C. Voigt6 Equivariant different
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168 C. VoigtProof. a) follows from
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170 C. Voigtb) There exists an equi
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Equivariant cyclic homology for qua
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182 P. Carrillo Rousewhere AG is th
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184 P. Carrillo Rouse• mW G .2/ !
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186 P. Carrillo Rousein the followi
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188 P. Carrillo Rouse3.1 The tangen
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190 P. Carrillo RouseNow, the space
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192 P. Carrillo RouseFollowing the
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194 P. Carrillo RouseThe interestin
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196 P. Carrillo Rousewhere P W R p
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198 P. Carrillo Rouse[2] J. Aastrup
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C -algebras associated with the ax
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218 W. Werner2.2. The objects defin
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220 W. WernerDefinition 2.10. Suppo
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222 W. WernerTheorem 3.5. On the Hi
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224 W. Wernerform ‰ 1 .L.H / C /
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Duality for topological abelian gro
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350 P. Bressler, A. Gorokhovsky, R.
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394 G. Garkusha and M. Prest2. the
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396 G. Garkusha and M. PrestProof.
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398 G. Garkusha and M. Prestranges
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400 G. Garkusha and M. Prest(A thic
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402 G. Garkusha and M. Prestof Inj
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404 G. Garkusha and M. PrestLemma 5
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406 G. Garkusha and M. PrestLemma 6
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408 G. Garkusha and M. Prest(L4) Th
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410 G. Garkusha and M. Prestis indu
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412 G. Garkusha and M. PrestReferen
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414 T. Geisserfrom higher Chow grou
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416 T. Geisserd) ) b): follows by w
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418 T. GeisserProof. The statement
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420 T. Geisser1 0, henceConjecture
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422 T. GeisserProposition 4.3. The
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424 T. Geisserwe have the isomorphi
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Axioms for the norm residue isomorp
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438 List of contributorsFernando Mu
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440 List of participantsAmnon Neema
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