1995Reviews in Mathematical PhysicsRequires access

QUASI *-ALGEBRAS OF OPERATORS AND THEIR APPLICATIONS

Camillo Trapanı

Open publisher page 62 citations

Abstract

The main facts of the theory of quasi*-algebras of operators acting in a rigged Hilbert space are reviewed. The particular case where the rigged Hilbert space is generated by a self-adjoint operator in Hilbert space is examined in more details. A series of applications to quantum theories are discussed.

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The main facts of the theory of quasi*-algebras of operators acting in a rigged Hilbert space are reviewed. The particular case where the rigged Hilbert space is generated by a self-adjoint operator in Hilbert space is examined in more details. A series of applications to quantum theories are discussed.

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OpenAlex reports 62 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The main facts of the theory of quasi*-algebras of operators acting in a rigged Hilbert space are reviewed. The particular case where the rigged Hilbert space is generated by a self-adjoint operator in Hilbert space is examined in more details. A series of applications to quantum theories are discussed.

Key concepts: Rigged Hilbert space, Hilbert space, Mathematics, Hilbert–Poincaré series, Operator algebra, Compact operator on Hilbert space, Space (punctuation), Pure mathematics

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