Abstract

Relaxation of a motionless three-level atom with a non-equidistant spectrum in a photon heat bath and an external stochastic field is investigated. In the Markovian approximation of the relaxation processes a master equation for the reduced density matrix is derived by making use of the averaging over realizations of the stochastic field. The master equation is solved exactly. The correlation functions, the shapes of the radiation lines, the intensity correlation and photon number spectrums are calculated for the V, Ξ and Λ atoms and realizations of the stochastic field by a delta-correlated and a Kubo-Anderson processes.

Highlights

  • Relaxation of a motionless three-level atom with a nonequidistant spectrum in a photon heat bath and an external stochastic field is investigated

  • Spectroscopic properties of relaxation of two-level systems driven by external stochastic fields were studied in [1,2]

  • The case of a three-level system is investigated by means of a master equation averaged over stochastic fields realizations

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Summary

Introduction

Relaxation of a motionless three-level atom with a nonequidistant spectrum in a photon heat bath and an external stochastic field is investigated. Spectroscopic properties of relaxation of two-level systems driven by external stochastic fields were studied in [1,2].

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