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List of contributorsArthur Bartels, Mathematisches Institut, Westfälische Wilhelms-Universität Münster,Einsteinstraße 62, 48149 Münster, Germanybartelsa@math.uni-muenster.dePaul Bressler, Institute forAdvanced Study, Einstein Drive, Princeton, NJ 08540, U.S.A.bressler@math.ias.eduUlrich Bunke, NWF I – Mathematik, Universität Regensburg, 93040 Regensburg,Germanyulrich.bunke@mathematik.uni-regensburg.dePaulo Carrillo Rouse, Projet d’algèbres d’opérateurs, Université de Paris 7, 175, rue deChevaleret, 75013 Paris, Francecarrillo@math.jussieu.frJoachim Cuntz, Mathematisches Institut, Westfälische Wilhelms-Universität Münster,Einsteinstraße 62, 48149 Münster, Germanycuntz@math.uni-muenster.deSiegfried Echterhoff, Mathematisches Institut,WestfälischeWilhelms-Universität Münster,Einsteinstraße 62, 48149 Münster, Germanyechters@math.uni-muenster.deGrigory Garkusha, Department of Mathematics, University of Wales Swansea, SingletonPark, Swansea SA2 8PP, UKG.Garkusha@swansea.ac.ukThomas Geisser, Department of Mathematics, University of Southern California, 3620S Vermont Av. KAP 108, Los Angeles, CA 90089, U.S.A.geisser@usc.eduAlexander Gorokhovsky, Department of Mathematics, University of Colorado, UCB395, Boulder, CO 80309-0395, U.S.A.Alexander.Gorokhovsky@colorado.eduMax Karoubi, Université Paris 7, 2 place Jussieu, 75251 Paris, Francemax.karoubi@gmail.comWolfgang Lück, Mathematisches Institut, Westfälische Wilhelms-Universität Münster,Einsteinstraße 62, 48149 Münster, Germanylueck@math.uni-muenster.deRalf Meyer, Mathematisches Institut, Georg-August-Universität Göttingen, Bunsenstraße3–5, 37073 Göttingen, Germanyrameyer@uni-math.gwdg.de
438 List of contributorsFernando Muro, Universitat de Barcelona, Departament d’Àlgebra i Geometria, GranVia de les Corts Catalanes 585, 08007 Barcelona, Spainfmuro@ub.eduRyszard Nest, Department of Mathematics, Copenhagen University, Universitetsparken5, 2100 Copenhagen, Denmarkrnest@math.ku.dkMike Prest, School of Mathematics, University of Manchester, Oxford Road, ManchesterM13 9PL, UKmprest@manchester.ac.ukThomas Schick, Mathematisches Institut, Georg-August-Universität Göttingen, Bunsenstraße3–5, 37073 Göttingen, Germanythomas.schick@uni-math.gwdg.deMarkus Spitzweck, Mathematisches Institut, Georg-August-Universität Göttingen,Bunsenstraße 3–5, 37073 Göttingen, Germanyspitz@uni-math.gwdg.deAndreas Thom, Mathematisches Institut, Georg-August-Universität Göttingen, Bunsenstraße3–5, 37073 Göttingen, Germanythom@uni-math.gwdg.deAndrew Tonks, London Metropolitan University, 166–220 Holloway Road, London N78DB, UKa.tonks@londonmet.ac.ukBoris Tsygan, Department of Mathematics, Northwestern University, Evanston, IL60208-2730, U.S.A.tsygan@math.northwestern.eduChristian Voigt, Institute for Mathematical Sciences, University of Copenhagen, Universitetsparken5, 2100 Copenhagen, Denmark; Mathematisches Institut, WestfälischeWilhelms-Universität Münster, Einsteinstraße 62, 48149 Münster, Germanycvoigt@math.uni-muenster.deCharles Weibel, Institute for Advanced Study, Einstein Drive, Princeton, NJ 08540;Department of Mathematics, Rutgers University, 110 Frelinghuysen Rd., Piscataway,NJ 08854, U.S.A.weibel@math.rutgers.eduWend Werner, Fachbereich Mathematik und Informatik, Westfälische Wilhelms-UniversitätMünster, Einsteinstraße 62, 48149 Münster, Germanywwerner@math.uni-muenster.de
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EMS Series of Congress ReportsEMS S
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Editors:Guillermo CortiñasDepartam
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ContentsPreface....................
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IntroductionSince its inception 50
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Introductionxiwith D. Blecher, he c
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Program list of speakers and topics
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Categorical aspects of bivariant K-
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42 A. Bartels, S. Echterhoff, and W
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72 H. Emerson and R. MeyerIn this s
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74 H. Emerson and R. MeyerK-theoret
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76 H. Emerson and R. MeyerExample 4
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78 H. Emerson and R. Meyerand exact
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80 H. Emerson and R. Meyercondition
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82 H. Emerson and R. MeyerAs a resu
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84 H. Emerson and R. MeyerLet h and
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86 H. Emerson and R. MeyerCorollary
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88 H. Emerson and R. Meyer5 Dual-Di
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On K 1 of a Waldhausen categoryFern
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On K 1 of a Waldhausen category 93t
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On K 1 of a Waldhausen category 95(
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On K 1 of a Waldhausen category 97s
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On K 1 of a Waldhausen category 992
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118 M. Karoubi[35], M. F. Atiyah an
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120 M. Karoubihere by GrK n .A/, ar
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122 M. Karoubi(resp. 1) in A. In th
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124 M. Karoubithe class ˛ of A in
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126 M. Karoubiested in the complex
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128 M. KaroubiThe same method may b
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130 M. KaroubiBy the usual excision
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132 M. KaroubiLet A be a graded twi
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134 M. Karoubithe same ideas as in
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136 M. KaroubiTheorem 6.2. 25 The (
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138 M. KaroubiIn order to show this
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140 M. KaroubiThe following theorem
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142 M. KaroubiWe would like to poin
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144 M. KaroubiZ=n identified with t
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146 M. Karoubiwhere n is the ring
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148 M. Karoubi[6] M. F. Atiyah, R.
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Equivariant cyclic homology for qua
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174 C. Voigtand using ˇ.x; y/ D .S
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176 C. Voigtalgebra A. The space Cn
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178 C. VoigtKK-theory [16]. Hence,
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A Schwartz type algebra for the tan
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202 J. CuntzWe denote by N the set
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204 J. CuntzConsider the action of
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206 J. Cuntzprime numbers p and q,
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208 J. Cuntz6 Representations as cr
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210 J. CuntzProof. The spectral pro
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212 J. CuntzThe operator s 1 plays
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214 J. CuntzProposition 7.4. The K-
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On a class of Hilbert C*-manifoldsW
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On a class of Hilbert C*-manifolds
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228 U. Bunke, T. Schick, M. Spitzwe
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Deformations of gerbes on smooth ma
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Page 400 and 401: Deformations of gerbes on smooth ma
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