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Natterer, F., The Mathematics of Computerized Tomography, John Wiley & Sons, 1986.

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A renormalized Riesz potential and applications - Putinar   (Correct)

....from its moments a( a # ( ##N n . This is in itself a fundamental problem, whose importance was well recognized by both mathematicians and their more applied customers. To illustrate the ubiquity of the Riesz potentials in reconstruction problems we reproduce (e.g. from Chapter II of [38]) the well known inversion formula for the Radon transform, see also [28] 29] If one defines the Radon transform of a function f by: f(x)dx, f # S(R and its adjoint by (R # g) x) g(#x, ##) g # S(R) ### = 1, then, for # n, f = cI # # I # n 1 5Rf, where c is a ....

Natterer, F., The Mathematics of Computerized Tomography, SIAM Classics in Applied Mathematics, Soc. Industrial and Appl. Math., Philadelphia, 2001.


Fundamentality of Ridge Functions - Lin, Pinkus (1993)   (8 citations)  (Correct)

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Natterer, F., The Mathematics of Computerized Tomography, John Wiley & Sons, 1986.


Regularization Using a - Parameterized Trust Region   (Correct)

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F. NATTERER. The Mathematics of Computerized Tomography. Wiley, New York, 1986.


Discretization of the Radon Transform and of its Inverse .. - Horbelt, Liebling, Unser (2002)   (Correct)

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F. Natterer, The Mathematic of Computerized Tomography. Chicester, U.K.: Wiley, 1986.


Radon Spectroscopy of Packet Delay - Broido, King, Nemeth, claffy (2003)   (Correct)

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Frank Natterer, The Mathematics of Computerized Tomography, Wiley, 1985.


A Tomographic Framework For Lidar Imaging - Peter Shargo Nail   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, John Wiley & Sons, New York, 1986.


Influence of refraction to the accuracy of a.. - Derevtsov, Dietz.. (2000)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography. Wiley, Chichester, 1986.


The Approximate Inverse in Action III: 3D-Doppler Tomography - Rieder, Schuster (2003)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chichester, 1986.


Frequency Domain Volume Rendering by the Wavelet X-ray.. - Westenberg, Roerdink (2000)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, B. G. Teubner & J. Wiley, 1986.


Decoupling The Equations Of Regularized Tomography - August (2002)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chirchester, 1986.


Multifrequency Inverse Obstacle Scattering . . . - Luke (2003)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography (John Wiley & Sons, New York, 1986).


The Approximate Inverse in Action with an Application to.. - Rieder, Schuster (1998)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chichester, 1986.


Data-Parallel Tomographic Reconstruction: a Comparison of.. - Roerdink, Westenberg (1998)   (Correct)

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F. Natterer. The Mathematics of Computerized Tomography. B.G. Teubner & J. Wiley, 1986.


The Approximate Inverse for Solving an Inverse Scattering.. - Abdullah, Louis (1999)   (Correct)

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Natterer F.: The mathematics of computerized tomography. Teubner, Stuttgart ; Wiley, New York (1986)


An Extension of Fourier-Wavelet Volume Rendering by View.. - Westenberg, Roerdink (2001)   (Correct)

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Natterer, F.: 1986, The Mathematics of Computerized Tomography. B. G. Teubner & J. Wiley.


A new algorithm for 2D Region of Interest Tomography - Van Gompel Tisson   (Correct)

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F. Natterer. The Mathematics of Computerized Tomography, SIAM, 2001


The 3D Doppler Transform: Elementary Properties and Computation.. - Schuster (2000)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chichester, 1986.


Roi Cone-Beam Ct On A Circular Orbit For Geometric.. - Tisson Scheunders Van   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, SIAM, 2001


Approximate Inverse Meets Local Tomography - Rieder, Dietz, Schuster (1999)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chichester, 1986.


Convolution Roots of Radial Positive Definite Functions.. - Ehm, Gneiting, Richards (2003)   (Correct)

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F. Natterer, The mathematics of computerized tomography, Teubner, Stuttgart, 1986.


Cramér-Rao Bounds for Parametric Shape Estimation in .. - Ye, Bresler, Moulin (2002)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography. New York: Teubner, Stuggart and Wily, 1986.


Maximal Entropy for Reconstruction of Back Projection Images - Tryphon Georgiou Department   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, SIAM Publications, Philadelphia, 2001.


Sampling In Parallel-Beam Tomography - Adel Faridani Dept (1998)   (Correct)

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F. Natterer. "The Mathematics of Computerized Tomography," Wiley, New York (1986).


A New Metric for Grey-Scale Image Comparison - Dale Wilson Robyn (1996)   (6 citations)  (Correct)

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F. Natterer. The Mathematics of Computerized Tomography, pages 200--203. John Wiley & Sons, Chichester, 1986.


The Semi-Discrete Filtered Backprojection Algorithm Is.. - Rieder, Faridani (2002)   (Correct)

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F. Natterer, The Mathematics of Computerized Tomography, Wiley, Chichester, 1986.

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