Tensor product of a finite number of spectral measures is always a spectral measure

Author:

Birman M.,Solomyak M.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference8 articles.

1. [ABF] J. Arazy, T. Barton and Y. Friedman, Addendum to ?Operator differentiable functions?,Integral Equations and Operator Theory 14 (1991) 889.

2. Problemy Mat. fiz. vyp.;M. Birman,1966

3. [BS2] M. Birman and M. Solomyak,Spectral theory of self-adjoint operators in Hilbert space, D. Reidel Publ. Co., 1987, XVI+300 p. p.

4. [BVS] M. Birman, A. Vershik and M. Solomyak, Product of commuting spectral measures need not be countably additive,Funkcional Anal. i Prilo?en 13, 1 (1979) 61?62. Russian (English translation inFunctional Analysis and its Applications 13 (1979) 48?49).

5. [DK] Yu. Daletski and S. Krein, Integration and differentiation of functions of Hermitean operators, and application to the perturbation theory,Voronezh, Trudy Seminara no Funkcional. analysu 1 (1956) 81?105, Russian.

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