We study the dynamical properties of a two-level system in interaction with its environment, whose action on the system is modeled by means of a noise term in the Hamiltonian. We solve the Schrodinger equation, obtain an evolution equation of the Lindblad type for the noise average of the density matrix, and: discuss the results in terms of a "decoherence parameter." Finally, we concentrate our attention on the possibility of hindering the transitions between the two levels in two (apparently unrelated) ways: (a) by increasing the strength of the noise; (b) by a series of frequent measurements. There is an interesting relation between these two situations.

Two-level system with a noisy Hamiltonian

PASCAZIO, Saverio
1999-01-01

Abstract

We study the dynamical properties of a two-level system in interaction with its environment, whose action on the system is modeled by means of a noise term in the Hamiltonian. We solve the Schrodinger equation, obtain an evolution equation of the Lindblad type for the noise average of the density matrix, and: discuss the results in terms of a "decoherence parameter." Finally, we concentrate our attention on the possibility of hindering the transitions between the two levels in two (apparently unrelated) ways: (a) by increasing the strength of the noise; (b) by a series of frequent measurements. There is an interesting relation between these two situations.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11586/31605
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