4.5 Article

Eigenvector-based spatial filtering for reduction of physiological interference in diffuse optical imaging

期刊

JOURNAL OF BIOMEDICAL OPTICS
卷 10, 期 1, 页码 -

出版社

SPIE-SOC PHOTO-OPTICAL INSTRUMENTATION ENGINEERS
DOI: 10.1117/1.1852552

关键词

diffuse optical imaging; interference reduction; eigenvector filtering; principle component analysis

资金

  1. NCRR NIH HHS [P41-RR14075] Funding Source: Medline
  2. NIBIB NIH HHS [R01 EB001954-06, R01 EB001954, R01 EB001954-07] Funding Source: Medline
  3. NICHD NIH HHS [R01-HD42908] Funding Source: Medline
  4. NIMH NIH HHS [R01-MH62854] Funding Source: Medline
  5. EUNICE KENNEDY SHRIVER NATIONAL INSTITUTE OF CHILD HEALTH & HUMAN DEVELOPMENT [R01HD042908] Funding Source: NIH RePORTER
  6. NATIONAL CENTER FOR RESEARCH RESOURCES [P41RR014075] Funding Source: NIH RePORTER
  7. NATIONAL INSTITUTE OF BIOMEDICAL IMAGING AND BIOENGINEERING [R01EB001954] Funding Source: NIH RePORTER
  8. NATIONAL INSTITUTE OF MENTAL HEALTH [R01MH062854] Funding Source: NIH RePORTER

向作者/读者索取更多资源

Diffuse optical imaging is an effective technique for noninvasive functional brain imaging. However, the measurements respond to systemic hemodynamic fluctuations caused by the cardiac cycle, respiration, and blood pressure, which may obscure or overwhelm the desired stimulus-evoked response. Previous work on this problem employed temporal filtering, estimation of systemic effects from background pixels, or modeling of interference signals with predefined basis functions, with some success. However, weak signals are still lost in the interference, and other complementary methods are desirable. We use the spatial behavior of measured baseline signals to identify the interference subspaces. We then project signals components in this subspace out of the stimulation data. In doing so, we assume that systemic interference components will be more global spatially, with higher energy, than the stimulus-evoked signals of interest. Thus, the eigenvectors corresponding to the largest eigenvalues of an appropriate correlation matrix form the basis for an interference subspace. By projecting the data onto the orthogonal nullspace of these eigenvectors, we can obtain more localized response, as reflected in improved contrast-to-noise ratio and correlation coefficient maps. (c) 2005 Society of Photo-Optical Instrumentation Engineers.

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