2005
DOI: 10.1016/j.aop.2004.07.002
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A recursive transfer-matrix solution for a dipole radiating inside and outside a stratified sphere

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Cited by 117 publications
(185 citation statements)
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References 97 publications
(424 reference statements)
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“…We shall employ both the mechanical (damped-oscillator) and the energy-transfer models and shall provide a clarification of their equivalence (valid for magnetodielectric material of arbitrary geometry) following the work of Barnett et al, 29 without resorting to explicit calculations as was done in most previous works. 6,11,31 Our work thus generalizes the previous work of Klimov 22,23 to dissipative metamaterials with the calculated decay rates rigorously separated into radiative and nonradiative components, and extends that of Dung et al 24 to the study of molecules at arbitrary positions in the cavity so that the effect due to different molecular orientations can be studied. For simplicity, we shall limit ourselves to linear and isotropic magnetodielectric materials in the following formalism.…”
Section: Introductionsupporting
confidence: 71%
See 1 more Smart Citation
“…We shall employ both the mechanical (damped-oscillator) and the energy-transfer models and shall provide a clarification of their equivalence (valid for magnetodielectric material of arbitrary geometry) following the work of Barnett et al, 29 without resorting to explicit calculations as was done in most previous works. 6,11,31 Our work thus generalizes the previous work of Klimov 22,23 to dissipative metamaterials with the calculated decay rates rigorously separated into radiative and nonradiative components, and extends that of Dung et al 24 to the study of molecules at arbitrary positions in the cavity so that the effect due to different molecular orientations can be studied. For simplicity, we shall limit ourselves to linear and isotropic magnetodielectric materials in the following formalism.…”
Section: Introductionsupporting
confidence: 71%
“…For a given molecule-environment configuration, the electromagnetic interaction between them will lead to certain modification of the photonic mode density and hence the molecular transition rate according to Fermi's golden rule. 2 Over the years, this phenomenon has been studied with all kinds of materials including metals and nonmetals as well as different kinds of geometry such as planar, 2,3 spherical, [4][5][6][7][8][9][10][11] and roughened surfaces. 12 In addition, the electromagnetic interaction as well as the molecule-environment system involved in the problem have been studied using different approaches including nonlocal optics 13,14 as well as both classical 3 and quantum mechanical descriptions.…”
Section: Introductionmentioning
confidence: 99%
“…52 Purcell factors calculated for different filling factors of Si-NCs are shown in the Supporting Information with details of the calculation procedure. 53,54 For comparison, the Purcell factor in methanol (ε methanol = 1.77) is also shown. The Purcell factors in Si-NC solids are larger than those in methanol and increase with increasing the filling factor.…”
mentioning
confidence: 99%
“…Yadav et al [6] presented an electromagnetic field analysis for shielded homogeneous and isotropic dielectric spheres applicable to both the microwave and optical frequencies. Chew [7] and Moroz [8] developed recursive transfer matrix solutions for a dipole radiating both within and outside a stratified dielectric sphere.…”
Section: Introductionmentioning
confidence: 99%