Speaker
Dr
Anabela da Silva
(Cea-Leti Recherche Technologique)
Description
Optical fluorescent tomography can provide information about the spatial
distribution, the lifetime and the concentration of specific fluorescently-labeled
cell markers, inserted in highly scattering biological media. 3D fluorescent
optical tomography systems are currently developed either with continuous wave, or
in the frequency domain or in the time domain. The latter is the one which contains
the richest information for a signal obtained from a single source-detector. A
method to solve of the inverse problem is to extract some parameters from the whole
temporal curve and to reconstruct the problem from these parameters.
The aim of this work is to present an analytical approach using the mean
time of the temporal signal to determine the position of a fluorescent inclusion in
a turbid medium. We tested our method on optical phantoms on two experimental
systems, a Time Correlated Single Photon Counting and a gated CCD camera.
Light propagation is assumed to satisfy time-dependent diffusion equation.
Analytical solutions describing the fluorophore response are expressed under
several approximations. The general solution for fluorescence is the double
convolution of the solution at the excitation wavelength for the propagation from
the source to the inclusion by the fluorescence decay lifetime and then by the
solution at the emission wavelength for the propagation from the inclusion to the
detector. Analytical expression for the moment is obtained from derivations of
expressions of the photon density in the frequency domain. Because they connect
localization of the inclusion with the source-detector positions and optical
properties of the medium, we can recover the localization of the inclusion from a
set of experimental acquisitions.
Author
Ms
Aurélie Laidevant
(Cea-Leti Recherche Technologique)
Co-authors
Dr
Anabela da Silva
(Cea-Leti Recherche Technologique)
Dr
Jean-Marc Dinten
(Cea-Leti Recherche Technologique)
Michel Berger
(Cea-Leti Recherche Technologique)
Dr
Philippe Peltié
(Cea-Leti Recherche Technologique)
Dr
Philippe Rizo
(Cea-Leti Recherche Technologique)