Resonance Fluorescence is the incoherent light emission (fluorescence) from a system that is being excited at the same frequency than the one at which it naturally emits (resonance).
The problem can be broadly broken into two regimes of excitation, that give rise to a completely different phenomenology:
It is a fundamental problem of great interest to us, for which we are trying to establish a comprehensive timeline. We have been particularly interested in the following aspects of the problem:
The problem is particularly attractive because it is probably the simplest possible, yet highly nontrivial, quantum-mechanical problem, as it can be described with a two-level system. In the words of Kimble and Mandel[2]:
One of the more interesting developments in recent years is the possibility of observing the fluorescent light emitted by a single confined atomic ion.
Here are how various people have described the process:
The phenomenon of resonance fluorescence arises with the illumination of an atomic dipole transition by resonant radiation and appears as scattering from the incident beam into other modes of the radiation field.
H. Dehmelt introduced the idea of shelving in the V type configuration,[3] which suggested the possibility to observe single quantum jumps by quenching strong signal with one isolated transition to the shelf. This is a remarkable effect because a single quantum event (the jump) results in macroscopically observable consequences (the resonance signal can be seen directly [with a microscope]). The theory was developed by Cook and Kimble[4]. While initially this did not involve coherent excitation, the problem quickly became associated to resonance fluorescence.
Three essentially simultaneous works (Dehmelt first, though) by Nagourney et al.[5], Sauter et al.[6] and Bergquist et al.[7] reported the effect experimentally, with a single ion in a trap. This involved laser cooling but the main idea is to drive a strong (dominant) transition in a V configuration (one ground state, two excited states). This produces a random on/off "telegraphic" signal, which provides a direct indication of the quantum state of the ion. A rate equation model provides the distribution of dwell times in the on and off states, which is exponential. A nice account is given by Erber and Putterman[8].
Leading literature of the time includes Refs. [9], [10], [11], [12], [13], [14] and [15].