2021
DOI: 10.1070/qel17503
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Analytical model of fluorescence intensity for the estimation of fluorophore localisation in biotissue with dual-wavelength fluorescence imaging

Abstract: Analytical expression for the fluorescence response of a photosensitiser uniformly distributed in the superficial layer of biotissue is obtained in the diffusion approximation of radiative transfer theory, and the approach for estimating the fluorescent layer thickness based on dual-wavelength excitation of fluorescence is proposed. It is shown that the error in estimation of the fluorescent layer thickness employing the ratio of the fluorescence signals obtained at different excitation wavelengths does not ex… Show more

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Cited by 6 publications
(9 citation statements)
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“…Theoretical evaluation of fluorescence signal from scattering and absorbing media with distributed fluorophore is arranged similarly to [ 22 ]. Biotissue is considered to be a semi-infinite volume of uniform turbid medium illuminated from the top by a plane-wave excitation source with the intensity I ex at the wavelength λ ex .…”
Section: Methodsmentioning
confidence: 99%
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“…Theoretical evaluation of fluorescence signal from scattering and absorbing media with distributed fluorophore is arranged similarly to [ 22 ]. Biotissue is considered to be a semi-infinite volume of uniform turbid medium illuminated from the top by a plane-wave excitation source with the intensity I ex at the wavelength λ ex .…”
Section: Methodsmentioning
confidence: 99%
“…Assuming a unidirectional incidence of excitation light and an isotropic angular emission of fluorescence, the propagation of excitation light was derived in accordance with the semi-empirical model developed by Jacques [ 25 ], while the fluorescence signal was derived within the frames of the diffusion approximation of RTT with the account of the refractive index mismatch at the biotissue–air boundary [ 22 , 26 , 27 ]. As the result, the outgoing flux of fluorescence radiation F at the biotissue boundary z = 0 normal to its surface can be derived from the expression [ 22 ]: where µ ex and µ em are the values of the diffusion attenuation coefficient at the corresponding wavelengths λ ex and λ em ; , where m is the factor accounting for the total internal reflectance of diffusive fluorescence light determined by formula (2.4.1) in [ 26 ]; and m ≅ 2.76 for the predefined refractive index n = 1.37. The value is the backscattering factor evaluated in the following form [ 25 ]: …”
Section: Methodsmentioning
confidence: 99%
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