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Mathematical Methods in Tomography - Proceedings of a Conference held in Oberwolfach, Germany, 5-11 June, 1990 (Paperback, 1991 ed.)
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Mathematical Methods in Tomography - Proceedings of a Conference held in Oberwolfach, Germany, 5-11 June, 1990 (Paperback, 1991 ed.)
Series: Lecture Notes in Mathematics, 1497
Expected to ship within 10 - 15 working days
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The conference was devoted to the discussion of present and future
techniques in medical imaging, including 3D x-ray CT, ultrasound
and diffraction tomography, and biomagnetic ima- ging. The
mathematical models, their theoretical aspects and the development
of algorithms were treated. The proceedings contains surveys on
reconstruction in inverse obstacle scat- tering, inversion in 3D,
and constrained least squares pro- blems.Research papers include
besides the mentioned imaging techniques presentations on image
reconstruction in Hilbert spaces, singular value decompositions, 3D
cone beam recon- struction, diffuse tomography, regularization of
ill-posed problems, evaluation reconstruction algorithms and
applica- tions in non-medical fields. Contents: Theoretical
Aspects: J.Boman: Helgason' s support theorem for Radon
transforms-a newproof and a generalization -P.Maass: Singular value
de- compositions for Radon transforms- W.R.Madych: Image recon-
struction in Hilbert space -R.G.Mukhometov: A problem of in- tegral
geometry for a family of rays with multiple reflec- tions
-V.P.Palamodov: Inversion formulas for the three-di- mensional ray
transform - Medical Imaging Techniques: V.Friedrich: Backscattered
Photons - are they useful for a surface - near tomography -
P.Grangeat: Mathematical frame- work of cone beam 3D reconstruction
via the first derivative of the Radon transform -P.Grassin,
B.Duchene, W.Tabbara: Dif- fraction tomography: some applications
and extension to 3D ultrasound imaging -F.A.Gr}nbaum: Diffuse
tomography: a re- fined model -R.Kress, A.Zinn: Three dimensional
reconstruc- tions in inverse obstacle scattering -A.K.Louis:
Mathemati- cal questions of a biomagnetic imaging problem - Inverse
Problems and Optimization: Y.Censor: On variable block algebraic
reconstruction techniques -P.P.Eggermont: On Volterra-Lotka
differential equations and multiplicative algorithms for monotone
complementary problems
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