process

Twisted K-theory – old and new 149[26] P. Hu and I. Kriz, The RO.G/-graded coefficients of .Z=2/ n -equivariant K-theory, Preprint2006, ArXiv:math.KT/0609067.[27] K. Jänich, Vektorraumbündel und der Raum der Fredholm-operatoren. Math. Ann. 161(1965), 129–142.[28] M. Karoubi, Algèbres de Clifford et K-théorie, Ann. Sci. Ecole Norm. Sup. (4) 1 (1968),161–270.[29] M. Karoubi, Algèbres de Clifford et opérateurs de Fredholm, in Séminaire Heidelberg-Saarbrücken-Strasbourg sur la K-théorie Lecture Notes in Math. 136, Springer-Verlag,Berlin 1970, 66–106; Summary in Comptes Rendus Acad. Sci. Paris 267 (1968), 305–308.[30] M. Karoubi, Sur la K-théorie équivariante, in Séminaire Heidelberg-Saarbrücken-Strasbourgsur la K-théorie Lecture Notes in Math. 136, Springer-Verlag, Berlin 1970, 187–253.[31] M. Karoubi, Equivariant K-theory of real vector spaces and real projective spaces, TopologyAppl. 122 (2002), 531–546.[32] M. Karoubi, Espaces classifiants en K-théorie, Trans. Amer. Math. Soc. 147 (1970), 75–115(compare with [10]); Summary in Comptes Rendus Acad. Sci. Paris 268 (1969), 710–713.[33] N. Kuhn, Character rings in algebraic topology, in Advances in Homotopy Theory (Cortona1988), London Math. Soc. Lecture Note Ser. 139, Cambridge University Press, Cambridge1989, 111–126.[34] N. Kuiper, The homotopy type of the unitary group in Hilbert space, Topology 3 (1965),19–30.[35] C. Laurent, J.-L. Tu and P. Xu, Twisted K-theory of differential stacks, Ann. Sci. ÉcoleNorm. Sup. 37 (2004), 841–910.[36] V. Mathai and D. Stevenson, On a generalized Connes-Hochschild-Kostant-Rosenberg theorem,Adv. Math. 200 (2006), 303–335.[37] E. A. Michael, Convex structures and continuous selections, Canad. J. Math. 11 (1959),556–575.[38] J. Rosenberg, Continuous-trace algebras from the bundle theoretic point of view, J. Austral.Math. Soc. A 47 (1989), 368–381.[39] G. Segal, Equivariant K-theory, Inst. Hautes Études Sci. Publ. Math. 34 (1968), 129–151.[40] I. Schur, Darstellungen der symmetrischen und alternierenden Gruppe durch gebroche lineareSubstitutionen, J. Reine Angew. Math. 139 (1911), 155–250.[41] J. Słomińska, On the equivariant Chern homomorphism, Bull. Acad. Polon. Sci. Sér. Sci.Math. Astronom. Phys. 24 (1976), 909–913.[42] J.-L. Tu and Ping Xu, The Chern character for twisted K-theory of orbifolds, Adv. Math.207 (2006), 455–483.[43] E. Witten, D-branes and K-theory, J. High Energy Phys. 12 (1998), paper 19.[44] R. Wood, Banach algebras and Bott periodicity, Topology 4 (1966), 371–389.