2022
DOI: 10.1103/physreva.106.063720
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Analytical solution of the disordered Tavis-Cummings model and its Fano resonances

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Cited by 2 publications
(2 citation statements)
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“…is the creation operator for the dark modes. 5 The bright mode part of the Hamiltonian (the first three terms of S12, without dark mode terms ๐‘บ U ๐’‹ ) can be recognized as similar to Jaynes-Cumming model with gโ†’GN, and ฯƒoโ†’๐‘บ U ๐’ replacing, thereby has the same solutions as Jaynes-Cumming model but with replaced terms. Thus, the g value obtained from the fitting in the previous section, Harmonic oscillator fitting model, (with results in section 7) is equivalent to GN for the quartz-pillar resonator.…”
Section: Coupling Strength Derivationmentioning
confidence: 97%
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“…is the creation operator for the dark modes. 5 The bright mode part of the Hamiltonian (the first three terms of S12, without dark mode terms ๐‘บ U ๐’‹ ) can be recognized as similar to Jaynes-Cumming model with gโ†’GN, and ฯƒoโ†’๐‘บ U ๐’ replacing, thereby has the same solutions as Jaynes-Cumming model but with replaced terms. Thus, the g value obtained from the fitting in the previous section, Harmonic oscillator fitting model, (with results in section 7) is equivalent to GN for the quartz-pillar resonator.…”
Section: Coupling Strength Derivationmentioning
confidence: 97%
“…As the regular Tavis-Cummings model assumes the electric field being constant for all the oscillators, which is not the case here, we instead used the following modified Tavis-Cummings model, which allows for the different coupling constant for different molecules. 5,6 ๐‘ฏ U = ๐Ž…”
Section: Coupling Strength Derivationmentioning
confidence: 99%