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Integral Geometry and Tomography
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Integral Geometry and Tomography

Integral Geometry and Tomography

AMS Special Session Tomography and Integral Geometry Rider University Lawrenceville, New Jersey April 17-18, 2004

Andrew Markoe, Eric Todd Quinto - Collection Contemporary Mathematics

156 pages, parution le 10/08/2006


This volume consists of a collection of papers that brings together fundamental research in Radon transforms, integral geometry, and tomography. It grew out of the Special Session at a Sectional Meeting of the American Mathematical Society in 2004. The book contains very recent work of some of the top researchers in the field.

The articles in the book deal with the determination of properties of functions on a manifold by integral theoretic methods, or by determining the geometric structure of subsets of a manifold by analytic methods. Of particular concern are ways of reconstructing an unknown function from some of its projections.

Radon transforms were developed at the beginning of the twentieth century by researchers who were motivated by problems in differential geometry, mathematical physics, and partial differential equations. Later, medical applications of these transforms produced breakthroughs in imaging technology that resulted in the 1979 Nobel Prize in Physiology and Medicine for the development of computerized tomography. Today the subject boasts substantial cross-disciplinary interactions, both in pure and applied mathematics as well as medicine, engineering, biology, physics, geosciences, and industrial testing. Therefore, this volume should be of interest to a wide spectrum of researchers both in mathematics and in other fields.


  • M. L. Agranovsky and E. T. Quinto -- Remarks on stationary sets for the wave equation
  • C. Berenstein, F. Gavilánez, and J. Baras -- Network tomography
  • J. Boman -- On stable inversion of the attenuated Radon transform with half data
  • M. Dobrescu and G. Ólafsson -- Wavelet sets without groups
  • L. Ehrenpreis -- The Radon transform for functions defined on planes
  • F. B. Gonzalez and J. Zhang -- The modified wave equation on the sphere
  • A. Katsevich and A. Zamyatin -- Analysis of a family of exact inversion formulas for cone beam computer tomography
  • A. Markoe -- The $k$-plane transform and Riesz potentials
  • E. Ournycheva and B. Rubin -- The composite cosine transform on the Stiefel manifold and generalized zeta integrals
  • I. Pesenson -- Frames for spaces of Paley-Wiener functions on Riemannian manifolds
  • J. Rennie -- Properties of the stationary sets for the wave equation
Voir tout

Caractéristiques techniques

Éditeur(s) American Mathematical Society (AMS)
Auteur(s) Andrew Markoe, Eric Todd Quinto
Collection Contemporary Mathematics
Parution 10/08/2006
Nb. de pages 156
Format 17,5 x 25,5
Couverture Broché
Poids 317g
Intérieur Noir et Blanc
EAN13 9780821837559
ISBN13 978-0-8218-3755-9


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