Published July 13, 2001 | Version v1
Journal article

On dissipationless decoherence

  • 1. S.N. Bose National Centre for Basic Sciences, Salt Lake, Kolkata (India)

Description

We consider a model of environment-induced dissipationless decoherence of a quantum system where the system is coupled to the bath degrees of freedom via the system Hamiltonian itself. We solve exactly for the reduced density operator of the system for an arbitrary spectral density of the thermal bath and also write down an exact master equation in the Lindblad form. We compare and contrast the above results with those obtained by considering the system frequencies to be randomly modulated as in stochastic models. We observe that a coupling to the bath as above necessarily induces a Kerr-like coherent contribution in the reduced dynamics of the system. This Kerr-like term is a reflection of the quantum nature of the bath and cannot be obtained from stochastic models. For the special case of a harmonic oscillator we consider the influence of decoherence and its relation with phase diffusion. Our numerical results exhibit oscillations in the evolution of system variables which overall is a signature of the quantum nature of the environment. (author)

Availability note (English)

Available online at the Web site for the Journal of Physics. A, Mathematical and General (ISSN 4361-6447) http://www.iop.org/

Additional details

Identifiers

Publishing Information

Journal Title
Journal of Physics. A, Mathematical and General
Journal Volume
34
Journal Issue
27
Journal Page Range
p. 5485-5495
ISSN
0305-4470

INIS

Country of Publication
United Kingdom
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
32043574
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Descriptors DEI
DEGREES OF FREEDOM; HAMILTONIANS; KERR EFFECT; QUANTUM MECHANICS; SPECTRAL DENSITY; STOCHASTIC PROCESSES
Descriptors DEC
DIELECTRIC PROPERTIES; ELECTRICAL PROPERTIES; FUNCTIONS; MATHEMATICAL OPERATORS; MECHANICS; PHYSICAL PROPERTIES; QUANTUM OPERATORS; SPECTRAL FUNCTIONS