Measurement theory in the Lax-Phillips formalism

Author:

Tasaki S.,Eisenberg E.,Horwitz L. P.

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy

Reference10 articles.

1. For a review, seeQuantum Theory and Measurement, J. A. Wheeler and W. H. Zurek, eds. (Princeton University Press, Princeton, 1993).

2. S. Machida and M. Namiki,Prog. Theor. Phys. 63, 1457 (1980);63, 1833 (1980); see also, M. Namiki,Found. Phys. 18, 29 (1988).

3. M. Namiki and S. Pascazio,Phys. Lett. A 147, 430 (1990);Phys. Rev. A 44, 39 (1991).

4. M. Namiki and S. Pascazio,Phys. Rep. 232, 301 (1993) and references therein.

5. P. D. Lax and R. S. Phillips,Scattering Theory (Academic Press, New York, 1967).

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1. Time, Irreversibility, and Unstable Systems in Quantum Physics;Advances in Chemical Physics;2007-03-14

2. Irreversible Quantum Evolution for Unstable Systems in Lax-Phillips Scattering Theory;New Developments on Fundamental Problems in Quantum Physics;1997

3. The unstable system in relativistic quantum mechanics;Foundations of Physics;1995-01

4. The lax-phillips semigroup of the unstable quantum system;Irreversibility and Causality Semigroups and Rigged Hilbert Spaces

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