Microlocal Analysis and Inverse Problems in Tomography and Geometry

Microlocal Analysis has proven to be a powerful tool for analyzing and solving inverse problems; including answering questions about stability, uniqueness, recovery of singularities, etc. This volume, presents several studies on microlocal methods in problems in tomography, integral geometry, geodesic transforms, travel time tomography, thermoacoustic tomography, Compton CT, cosmology, nonlinear inverse problems, and others.

1145744485
Microlocal Analysis and Inverse Problems in Tomography and Geometry

Microlocal Analysis has proven to be a powerful tool for analyzing and solving inverse problems; including answering questions about stability, uniqueness, recovery of singularities, etc. This volume, presents several studies on microlocal methods in problems in tomography, integral geometry, geodesic transforms, travel time tomography, thermoacoustic tomography, Compton CT, cosmology, nonlinear inverse problems, and others.

164.99 In Stock
Microlocal Analysis and Inverse Problems in Tomography and Geometry

Microlocal Analysis and Inverse Problems in Tomography and Geometry

Microlocal Analysis and Inverse Problems in Tomography and Geometry

Microlocal Analysis and Inverse Problems in Tomography and Geometry

eBook

$164.99 

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Overview

Microlocal Analysis has proven to be a powerful tool for analyzing and solving inverse problems; including answering questions about stability, uniqueness, recovery of singularities, etc. This volume, presents several studies on microlocal methods in problems in tomography, integral geometry, geodesic transforms, travel time tomography, thermoacoustic tomography, Compton CT, cosmology, nonlinear inverse problems, and others.


Product Details

ISBN-13: 9783111338019
Publisher: De Gruyter
Publication date: 09/23/2024
Series: Radon Series on Computational and Applied Mathematics , #30
Sold by: Barnes & Noble
Format: eBook
Pages: 198
File size: 22 MB
Note: This product may take a few minutes to download.
Age Range: 18 Years

About the Author

Todd Quinto, Tufts University; Plamen Stefanov, Purdue University; Gunther Uhlmann, University of Washington, USA.

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