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The Radon Transform and Medical Imaging
Peter Kuchment
€ 136.52
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Description for The Radon Transform and Medical Imaging
Paperback. A guide to the mathematical ideas and techniques behind medical imaging modalities, suitable for researchers and graduate students. Num Pages: 260 pages, illustrations. BIC Classification: PBK. Category: (U) Tertiary Education (US: College). Dimension: 170 x 253 x 12. Weight in Grams: 438.
Surveys the main mathematical ideas and techniques behind some well-established imaging modalities such as X-ray CT and emission tomography, as well as a variety of newly developing coupled-physics or hybrid techniques, including thermoacoustic tomography.
The Radon Transform and Medical Imaging:
Surveys the main mathematical ideas and techniques behind some well-established imaging modalities such as X-ray CT and emission tomography, as well as a variety of newly developing coupled-physics or hybrid techniques, including thermoacoustic tomography.
The Radon Transform and Medical Imaging:
- Emphasizes mathematical techniques and ideas arising across the spectrum of medical imaging modalities.
- Explains important concepts concerning inversion, stability, incomplete data effects, the role of interior information, and other issues critical to all medical imaging methods.
Product Details
Format
Paperback
Publication date
2014
Publisher
SIAM-Society for Industrial and Applied Mathematics
Condition
New
Number of Pages
256
Place of Publication
New York, United States
ISBN
9781611973280
SKU
V9781611973280
Shipping Time
Usually ships in 7 to 11 working days
Ref
99-1
About Peter Kuchment
Peter Kuchment is a Distinguished Professor in the Mathematics Department of Texas A&M University. He is a Fellow of both the American Mathematical Society and the Institute of Physics. His work is focused in the areas of mathematical physics, partial differential equations, spectral theory, medical imaging, and the enhancement of K-12 education in mathematics. He has authored more than 150 publications, including the books Floquet Theory for Partial Differential Equations (1993) and Introduction to Quantum Graphs (with G. Berkolaiko, 2013).
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