As early as 1917, Radon derived an explicit formula for the reconstruction of a function on the plane, given its integrals over all lines. In the late 1960s, the first applications of the Radon formula appeared, in radio astronomy and then in electron micrography. The use of the Radon formula for co
Mathematical problems of tomography
โ Scribed by I. M. Gelสนfand, S. G. Gindikin (eds.)
- Publisher
- American Mathematical Society
- Year
- 1990
- Tongue
- English
- Leaves
- 275
- Series
- Translations of mathematical monographs 81.
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Introduction : integral geometry and tomography / I.M. Gelfand and S.G. Gindikin --
On the convergence of a class of algorithms for the inversion of the numerical Radon transform / D.A. Popov --
Three-dimensional reconstruction of arbitrarily arranged identical particles given their projections / A.B. Goncharov --
Spatial rotational alignment of identical particles given their projections : theory and practice / M.S. Gelfand and A.B. Goncharov --
Some singular problems in tomography / V.P. Palamodov --
Discrete Radon transform and image reconstruction / N.D. Vvedenskaya and S.G. Gindikin --
Bernstein theorems and the Radon transform : application to the theory of production functions / G.M. Henkin and A.A. Shananin --
Mathematical models and algorithms of tomographic synthesis of wave fields and inhomogeneous media / V.M. Buchstaber and V.K. Maslov.
โฆ Subjects
Geometric tomography;Mathematics;Tomography, X-Ray Computed;Tomographie -- Matheฬmatiques;Integralgeometrie;Mathematische Methode;Radon-Transformierte;Tomografie;Tomographie;Aufsatzsammlung;Tomography -- Mathematics
๐ SIMILAR VOLUMES
As early as 1917, Radon derived an explicit formula for the reconstruction of a function on the plane, given its integrals over all lines. In the late 1960s, the first applications of the Radon formula appeared, in radio astronomy and then in electron micrography. The use of the Radon formula for co
As early as 1917, Radon derived an explicit formula for the reconstruction of a function on the plane, given its integrals over all lines. In the late 1960s, the first applications of the Radon formula appeared, in radio astronomy and then in electron micrography. The use of the Radon formula for co