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- W1939495241 abstract "AbstractQuantum Measurement problem studied in Information Theory approach of sys-tems selfdescription which exploits the information acquisition incompleteness forthe arbitraryinformation system. The studied modelof measuring system (MS) con-sist of measured state S environment E and observer Oprocessing input S signal. Oconsidered as the quantum object which interaction with S,E obeys to Schrodingerequation (SE). MS incomplete or restricted states for Oderived by the algebraicQM formalism which exploits Segal and C ∗ -algebras. From Segal theorem for sys-tems subalgebras it’s shown that such restricted states V O = |O j ihO j | describes theclassical random ’pointer’ outcomes O j observed by Oin the individual events. The’preferred’ basis |O j i defined by Ostate decoherence via O- E interactions.Talk given on ’Quantum Information and Computations’ workshop,Triest, October 2002 1 Introduction Despite that Quantum Mechanics (QM) is universally acknowledged physical theory there arestill several problems concerned with its interpretation. Of them the state collapse or objectifi-cation problem is the most widely and long discussed ( for the review see [1]). In our previouspaper [2] we studied the quantum information transfer in the measurement process and resultingfrom it the information restrictions. Basing on it we propose the phenomenological formalismin which the collapse observation can coexist with Schrodinger measurement dynamics. In thispaper we reconsider the proposed theory in Algebraic QM framework and demonstrate that itcan be derived from C* algebras formalism without any phenomenological assumptions used inour first paper." @default.
- W1939495241 created "2016-06-24" @default.
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- W1939495241 date "2002-12-17" @default.
- W1939495241 modified "2023-09-27" @default.
- W1939495241 title "QUANTUM MEASUREMENT PROBLEM AND SYSTEMS SELFDESCRIPTION IN OPERATORS ALGEBRAS FORMALISM" @default.
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