Author:
Azamov N. A.,Carey A. L.,Sukochev F. A.
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Reference36 articles.
1. Asplund E. and Bungart L. (1966). A First Course in Integration. Holt, Rinehart and Winston, New York
2. Atiyah M., Patodi V. and Singer I.M. (1976). Spectral Asymmetry and Riemannian Geometry. III. Math. Proc. Camb. Phil. Soc. 79: 71–99
3. Azamov, N.A., Carey, A.L., Dodds, P.G., Sukochev, F.A.: Operator integrals, spectral shift and spectral flow. to appear in Canad. J. Math, available at http://arxiv.org/list/math/0703442, 2007
4. Azamov N.A., Dodds P.G. and Sukochev F.A. (2006). The Krein spectral shift function in semi-finite von Neumann algebras. Integral Equations Operator Theory 55: 347–362
5. Benameur, M.-T., Carey, A.L., Phillips, J., Rennie, A., Sukochev, F.A., Wojciechowski, K.P.: An analytic approach to spectral flow in von Neumann algebras. In: Analysis, geometry and topology of elliptic operators, Hackensack, NJ: World Sci. Publ., 2006, pp. 297–352
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