Literature DB >> 12747437

Inverse problem in optical diffusion tomography. IV. Nonlinear inversion formulas.

Vadim A Markel1, Joseph A O'Sullivan, John C Schotland.   

Abstract

We continue our study of the inverse scattering problem for diffuse light. In contrast to our earlier work, in which we considered the linear inverse problem, we now consider the nonlinear problem. We obtain a solution to this problem in the form of a functional series expansion. The first term in this expansion is the pseudoinverse of the linearized forward-scattering operator and leads to the linear inversion formulas that we have reported previously. The higher-order terms represent nonlinear corrections to this result. We illustrate our results with computer simulations in model systems.

Mesh:

Year:  2003        PMID: 12747437     DOI: 10.1364/josaa.20.000903

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


  4 in total

1.  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

2.  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

3.  Diffuse optical tomography in the presence of a chest wall.

Authors:  Han Y Ban; David R Busch; Saurav Pathak; Frank A Moscatelli; Manabu Machida; John C Schotland; Vadim A Markel; Arjun G Yodh
Journal:  J Biomed Opt       Date:  2013-02       Impact factor: 3.170

Review 4.  Near-Infrared Fluorescence-Enhanced Optical Tomography.

Authors:  Banghe Zhu; Anuradha Godavarty
Journal:  Biomed Res Int       Date:  2016-10-10       Impact factor: 3.411

  4 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.