Warning: Undefined array key "mm" in /www/wwwroot/www.ai-bt.com/si.php on line 10 Deprecated: trim(): Passing null to parameter #1 ($string) of type string is deprecated in /www/wwwroot/www.ai-bt.com/si.php on line 10 Inverse problem in optical diffusion tomography. I. Fourier-Laplace inversion formulas.

Literature DB >> 11393626

Inverse problem in optical diffusion tomography. I. Fourier-Laplace inversion formulas.

Abstract

We consider the inverse problem of reconstructing the absorption and diffusion coefficients of an inhomogeneous highly scattering medium probed by diffuse light. Inversion formulas based on the Fourier-Laplace transform are used to establish the existence and uniqueness of solutions to this problem in planar, cylindrical, and spherical geometries.

Mesh：

Year: 2001 PMID： 11393626 DOI： 10.1364/josaa.18.001336

Source DB: PubMed Journal: J Opt Soc Am A Opt Image Sci Vis ISSN： 1084-7529 Impact factor: 2.129

Keyword Cloud
Cited

9 in total

1. Generalized mesh-based Monte Carlo for wide-field illumination and detection via mesh retessellation.

Authors: Ruoyang Yao; Xavier Intes; Qianqian Fang
Journal: Biomed Opt Express Date: 2015-12-18 Impact factor: 3.732

2. Estimation and statistical bounds for three-dimensional polar shapes in diffuse optical tomography.

Authors: Gregory Boverman; Eric L Miller; Dana H Brooks; David Isaacson; Qianqian Fang; David A Boas
Journal: IEEE Trans Med Imaging Date: 2008-06 Impact factor: 10.048

3. Diffuse Optics for Tissue Monitoring and Tomography.

Authors: T Durduran; R Choe; W B Baker; A G Yodh
Journal: Rep Prog Phys Date: 2010-07

4. Perturbation theory for the diffusion equation by use of the moments of the generalized temporal point-spread function. III. Frequency-domain and time-domain results.

Authors: Angelo Sassaroli; Fabrizio Martelli; Sergio Fantini
Journal: J Opt Soc Am A Opt Image Sci Vis Date: 2010-07-01 Impact factor: 2.129

Inverse problem in optical diffusion tomography. I. Fourier-Laplace inversion formulas.

1. Generalized mesh-based Monte Carlo for wide-field illumination and detection via mesh retessellation.

2. Estimation and statistical bounds for three-dimensional polar shapes in diffuse optical tomography.

3. Diffuse Optics for Tissue Monitoring and Tomography.

4. Perturbation theory for the diffusion equation by use of the moments of the generalized temporal point-spread function. III. Frequency-domain and time-domain results.

5. Interferometric Synthetic Aperture Microscopy: Computed Imaging for Scanned Coherent Microscopy.

6. Building a symbolic computer algebra toolbox to compute 2D Fourier transforms in polar coordinates.

7. L₁-norm based nonlinear reconstruction improves quantitative accuracy of spectral diffuse optical tomography.

8. Spatial frequency domain imaging in 2019: principles, applications, and perspectives.

9. Formulation of photon diffusion from spherical bioluminescent sources in an infinite homogeneous medium.