Abstract:We investigate the effects of spontaneously generated interference on the spectrum of quantum fluctuations in phase quadratures of resonant fluorescence emitted from the transition of j = 1/2 to j = 1/2 of a monochromatically driven four-level atom with antiparallel dipole moments. It is found that the spectrum exhibits obvious characteristics of quantum interference in both cases of weak and strong laser fields. For the Zeeman-degenerate system, strong radiation squeezing in weak atomic excitation can occur a… Show more
“…As shown by the solid curves in figure 3, the squeezing appears in both quadratures as a consequence of VIC. This result is in contrast to that of Tan et al [27] where VIC induces squeezing only in the out-of-phase quadrature for weak resonance excitations.…”
Section: Influence Of Viccontrasting
confidence: 99%
“…The results are also compared with the case when there is no additional σ − -polarized light driving the atom. In the absence of the additional field (Ω b = 0), the squeezing spectrum S π (ω, θ) is the same as that of a two-level atom as reported by Tan et al [27]. As shown by the dashed curves in figure 2, the spectrum S π (ω, 0) exhibits twomode squeezing (for Ω b = 0) at the Rabi sideband frequencies Ω ′ = ± 4Ω 2 a + ∆ 2 , which is the well-known feature of a driven two-level atom for off-resonance excitations [11].…”
The squeezing spectrum of the fluorescence field emitted from a four-level atom in J = 1/2 to J = 1/2 configuration driven by two coherent fields is studied. We find that the squeezing properties of the fluorescence radiation are significantly influenced by the presence of vacuum-induced coherence in the atomic system. It is shown that such coherence induces spectral squeezing in phase quadratures of the fluorescence light for both weak and strong driving fields. The dependence of the squeezing spectrum on the relative phase of the driving fields is also investigated. Effects such as enhancement or suppression of the squeezing peaks are shown in the spectrum as the relative phase is varied. An analytical explanation of the numerical findings is presented using dressed-states of the atom-field system.
“…As shown by the solid curves in figure 3, the squeezing appears in both quadratures as a consequence of VIC. This result is in contrast to that of Tan et al [27] where VIC induces squeezing only in the out-of-phase quadrature for weak resonance excitations.…”
Section: Influence Of Viccontrasting
confidence: 99%
“…The results are also compared with the case when there is no additional σ − -polarized light driving the atom. In the absence of the additional field (Ω b = 0), the squeezing spectrum S π (ω, θ) is the same as that of a two-level atom as reported by Tan et al [27]. As shown by the dashed curves in figure 2, the spectrum S π (ω, 0) exhibits twomode squeezing (for Ω b = 0) at the Rabi sideband frequencies Ω ′ = ± 4Ω 2 a + ∆ 2 , which is the well-known feature of a driven two-level atom for off-resonance excitations [11].…”
The squeezing spectrum of the fluorescence field emitted from a four-level atom in J = 1/2 to J = 1/2 configuration driven by two coherent fields is studied. We find that the squeezing properties of the fluorescence radiation are significantly influenced by the presence of vacuum-induced coherence in the atomic system. It is shown that such coherence induces spectral squeezing in phase quadratures of the fluorescence light for both weak and strong driving fields. The dependence of the squeezing spectrum on the relative phase of the driving fields is also investigated. Effects such as enhancement or suppression of the squeezing peaks are shown in the spectrum as the relative phase is varied. An analytical explanation of the numerical findings is presented using dressed-states of the atom-field system.
“…In the numerical calculations, the spectra S π (ω) and S σ (ω) are obtained using Eqs. ( 25) and (26). All the parameters such as Rabi frequencies, detuning, and the decay rates are scaled by the total decay rate γ.…”
Section: Numerical Results and Dressed-state Analysismentioning
confidence: 99%
“…1 Since the spontaneous decays along the π-transition channels |1 → |3 and |2 → |4 occur via common vacuum modes, VIC exists in this system. In the previous studies, the fluorescence properties of the atom were investigated considering only a linearly polarized light driving the π transitions [21,22,[25][26][27]. In the present work, we extend this analysis to include an additional σ − -polarized light driving the atom.…”
The resonance fluorescence of a four-level atom in J = 1/2 to J = 1/2 transition driven by two coherent fields is studied. We find that the incoherent fluorescence spectrum shows a direct indication of vacuum-induced coherence in the atomic system. We show that such coherence manifests itself via an enhancement or suppression of the spectral peaks in the π-polarized fluorescence. The effect of the relative phase of the driving fields on the spectral features is also investigated. We show that phase-dependent enhancement or suppression of the fluorescence peaks appears in the incoherent spectrum emitted along the σ transitions. It is found that this phase dependence occurs because of the polarization-detection scheme employed for the observation of the fluorescence light. We present an analytical explanation, based on dressed-states of the atom-field system, to interpret the numerical results. 1 2 4 3 γ 1 γ σ γ σ m j = -1 / 2 m j = +1 / 2 γ 2 Δ Ω Ω Ω b y Atom ( E b , ϕ b ) (E , ϕ ) Laser Laser Detector Polarizer z x FIG. 1: (a) The level scheme of a four-level atom with J = 1/2 to J = 1/2 transitions driven by coherent fields. The transitions |1 ↔ |3 and |2 ↔ |4 are driven by a linearly polarized field while a σ − -polarized field induces the transitions |1 ↔ |4 in the atom. (b) The arrangement for laser fields driving the atom and the detection of the fluorescence spectrum.
“…Quantum interference among different decay channels caused by the anisotropic vacuum is the major field of research. Several ways have been proposed to create the anisotropy and to provide interference between atomic levels in such materials as negative-index materials [38][39][40][41][42][43], metasurfaces [44], hyperbolic metamaterials [45], metallic nanostructures [46,47], topological insulators [48], and external fields [49][50][51]. The possibility for making use of anisotropy in the PC medium for these purposes has been investigated in Refs.…”
Section: Prospects Of Applications Of the Effectmentioning
Photonic crystals (PCs) are periodic systems that consist of dielectrics with different refractive indices. Photonic crystals have many potential technological applications. These applications are mainly based on the photonic bang gap effect. However the band gap is not only effect that follows from the periodic changing of the refractive index in the photonic crystal. The periodic change of the photon-matter interaction in photonic crystal medium gives rise to the fact that the mass of an electron in the photonic crystal must differ from its mass in vacuum. Anisotropy of a photonic crystal results in the dependence of the electromagnetic mass correction on the orientation of the electron momentum in a photonic crystal. This orientation dependence in turn gives rise to the significant correction to the transition frequencies in an atom placed in air voids of a photonic crystal. These corrections are shown to be comparable to the atomic optical frequencies. This effect allows one to control the structure of the atomic energy levels and hence to control resonance processes. It can serve as the basis for new line spectrum sources. The effect provides new ways of realization of quantum interference between decay channels that can be important for quantum information science.
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