| Literature DB >> 7858014 |
S J Garnier1, G L Bilbro, W E Snyder, J W Gault.
Abstract
We introduce a novel technique for magnetic resonance image (MRI) restoration, using a physical model (spin equation). We determine a set of three basis images (proton density and nuclear relaxation times) from the MRI data using a nonlinear optimization method, and use those images to obtain restorations of the original image. MRIs depend nonlinearly on proton density, two nuclear relaxation times, T1 and T2, and two control parameters, echo time (TE) and relaxation time (TR). We model images as Markov random fields and introduce a maximum a posteriori restoration method, based on nonlinear optimization, which reduces noise while preserving resolution.Mesh:
Year: 1994 PMID: 7858014 DOI: 10.1007/bf03168537
Source DB: PubMed Journal: J Digit Imaging ISSN: 0897-1889 Impact factor: 4.056