Jonathan Rosenberg (mathematician)

Writings

• Algebraic K-Theory and its Applications, Graduate Texts in Mathematics, Springer Verlag 1996
• With Kevin Coombes, Ronald Lipsman: Multivariable calculus and Mathematica: with applications to geometry and physics, Springer Verlag 1998
• With Joachim Cuntz, Ralf Meyer: Topological and bivariant K-theory, Birkhauser 2007
• Editor Robert Doran, Greg Friedman: Superstrings, geometry, topology and C * algebras, Proc. Symposia in Pure Mathematics, American Mathematical Society in 2010
• With Claude Schochet: The Künneth theorem and the universal coefficient theorem for equivariant K-theory and KK-theory, Memoirs American Mathematical Society 1988
• With Claude Schochet: The Künneth theorem and the universal coefficient theorem for Kasparov's generalized K-functor. Duke Math J. 55, no 2, 431–474.
• Editor Steven C. Ferry, Andrew Ranicki: Novikov Conjectures, Rigidity and Index Theorem, London Mathematical Society Lecture Notes Series 226, Cambridge University Press, 1995, 2 volumes
• C*-algebras, positive scalar curvature, and the Novikov Conjecture, Part 1, Publ Math IHES, Volume 58, 1983, pp. 197–212, Part 2, in H. Araki, Eros, EC Geometric Methods in Operator Algebras, Pitman Research Notes in Math 123, Longman / Wiley, pp. 341, part 3, Topology 25, 319
• C* -algebras, positive scalar curvature, and the Novikov conjecture. Inst Hautes Etudes Sci. No Publ Math. 58, 197-212.
• Editor with Sylvain Cappell, Andrew Ranicki: Surveys on Surgery Theory. Papers dedicated to CTC Wall, Princeton University Press, 2 vols, 2001
• The KO-assembly map and positive scalar curvature, in S. Jackowski, B. Oliver, Pawalowski K. : Algebraic Topology, Lecture Notes in Math 1474, Springer-Verlag, Berlin, p 170
• With S. Stolz: A "stable" version of the Gromov-Lawson criterium in Cenkl M., Miller, H. The Cech centennial: Proc. Conference on Homotopy Theory, Contemporary Mathematics, 181, 1995, pp. 405–418
• With Elliot Gootman: The structure of crossed product C * -algebras. A proof of the generalized Effros-Hahn conjecture. Invent. Math 52, no 3, 283–298.