Magnetic resonance imaging : mathematical foundations and applications /

Magnetic Resonance Imaging advances a coherent mathematical theory of MRI and presents for the first time a real-world application of non-commutative Fourier analysis. Emphasizing the interdisciplinary nature of clinical MRI, this book offers an intriguing look at the geometric principles underlying...

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Bibliographic Details
Main Author:	Schempp, W. (Walter), 1938-
Format:	Book
Language:	English
Published:	New York : Wiley-Liss, ©1998.
Subjects:	Magnetic resonance imaging. Magnetic resonance imaging > Mathematics. Mathematics. Magnetic Resonance Imaging Mathematics Imagerie par résonance magnétique. Imagerie par résonance magnétique > Mathématiques. Mathématiques. brains. Magnetic resonance imaging Magnetic resonance imaging > Mathematics Kernspintomografie Mathematik
Online Access:	Table of contents Table of contents Publisher description Cover

Table of Contents:

NMR Spectroscopy and Clinical MRI: Historical and Phenomenological Aspects
The Development of Computerized Pulsed Fourier NMR Spectroscopy and Clinical MRI: First Part
The Development of Computerized Pulsed Fourier NMR Spectroscopy and Clinical MRI: Second Part
The NMR and MRI Methodologies Continued
The Kepplerian Phase-Sensitive Quadrature Detection Strategy
The Structure-Function Problem in Clinical MRI
The Planar Coadjoint Orbit Stratification of the Heisenberg Dual
Quantum Computational Aspects
Projective Homologies: Affine Dilations and Transvections
Gradient Echoes and the Affine Wavelet Transform
Phase-Coherent Wavelet Geometry and Spherical Volume Shims
The Transvectional Encoding Procedure
Phase-Locked Synchronized Neural Networks
Kernel Distributions
Applications and Synopsis
Tomographic Morphology: MRI of the Articulatio Genus
In Vivo Dynamical MRI Visualization: The Human Brain Function
Retrospect and Conclusions.