Paper
30 June 1994 Recovering resolution and reducing noise in basis images via optimization methods using physical models
Stephen J. Garnier, Griff L. Bilbro, Wesley E. Snyder
Author Affiliations +
Abstract
This work addresses an optimization approach to sensor fusion and applies the technique to magnetic resonance image (MRI) restoration. Several images are related using a physical model (spin equation) to corresponding basis images. The basis images (proton density and two nuclear relaxation times) are determined from the MRI data and subsequently used to obtain excellent restorations. The method also has been applied to image restoration problems in other domains. All images are modeled as Markov random fields (MRF). Four maximum a posteriori (MAP) restorations are presented. The `product' and `sum' forms for basis (signal) and spatial correlations are discussed, compared, and evaluated for various situations and features. A novel method of global optimization necessary for the nonlinear techniques is also introduced. This approach to sensor fusion, using global optimization, MRF models, and Bayesian techniques, has been generalized and applied to other problem domains, such as the restoration of multiple-modality laser range and luminance signals.
© (1994) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Stephen J. Garnier, Griff L. Bilbro, and Wesley E. Snyder "Recovering resolution and reducing noise in basis images via optimization methods using physical models", Proc. SPIE 2304, Neural and Stochastic Methods in Image and Signal Processing III, (30 June 1994); https://doi.org/10.1117/12.179228
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CITATIONS
Cited by 2 scholarly publications.
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KEYWORDS
Magnetic resonance imaging

Nonlinear optics

Smoothing

Image fusion

Data modeling

Interference (communication)

Optimization (mathematics)

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