Radon transforms and tomography : 2000 AMS-IMS-SIAM Joint Summer Research Conference on Radon Transforms and Tomography, Mount Holyoke College, South Hadley, Massachusetts, June 18-22, 2000 /

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Bibliographic Details
Meeting name:AMS-IMS-SIAM Joint Summer Research Conference on Radon Transforms and Tomography (2000 : Mount Holyoke College)
Imprint:Providence, R.I. : American Mathematical Society, c2001.
Description:x, 261 p. : ill. ; 26 cm.
Language:English
Series:Contemporary mathematics, 0271-4132 ; 278
Contemporary mathematics (American Mathematical Society) ; v. 278.
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/4492811
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Other authors / contributors:Quinto, Eric Todd, 1951-
ISBN:0821821350
Notes:Includes bibliographical references.
Table of Contents:
  • Expository papers: Local tomography and related problems
  • Tomography problems arising in synthetic aperture radar
  • Introduction to local tomography
  • Algorithms in ultrasound tomography
  • Radon transforms, differential equations, and microlocal analysis
  • Supplementary bibliography to "A bibliographic survey of the Pompeiu problem"
  • Research papers: Twistor results for integral transforms
  • Injectivity for a weighted vectorial Radon transform
  • Shape reconstruction in 2D from limited-view multifrequency electromagnetic data
  • Three problems at Mount Holyoke
  • A Paley-Wiener theorem for central functions on compact Lie groups
  • Inversion of the spherical Radon transform by a Poisson type formula
  • Application of the Radon transform to calibration of the NASA-Glenn icing research wind tunnel
  • Range theorems for the Radon transform and its dual
  • Moment conditions $\emph{{indirectly}}$ improve image quality
  • Principles of reconstruction filter design in 2D-computerized tomography
  • The $k$-dimensional Radon transform on the $n$-sphere and related wavelet transforms
  • Reconstruction of high contrast 2-D conductivities by the algorithm of A. Nachman
  • Integral geometry problem with incomplete data for tensor fields in a complex space