Fast Padé transform for magnetic resonance imaging and computerized tomography

Nuclear Instruments and Methods in Physics Research, Section A: Accelerators, Spectrometers, Detectors and Associated Equipment

Volumn 471, Issue 1-2, 2001, Pages 165-169

  Belkić, Dževad ^a  

^a KAROLINSKA INSTITUTE   (Sweden)

Author keywords

Computerized tomography; Fourier Radon transforms; Magnetic resonance imaging

Indexed keywords

COMPUTERIZED TOMOGRAPHY; DATA REDUCTION; FAST FOURIER TRANSFORMS; IMAGE RECONSTRUCTION;

FAST PADÁ TRANSFORM (FPT); QUADRATURES;

MAGNETIC RESONANCE IMAGING;

EID: 3342878962     PISSN: 01689002     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0168-9002(01)00988-3     Document Type: Article

References (8)

1. Dž. Belkić, Nucl. Instr. Meth. B 154 (1999) 220.
2. Dž. Belkić, The Principles and Methods of Quantum Scattering Theory, Textbook ISNP 0750304960, Institute of Physics Publishing Ltd, Bristol, England, 2000, p. 357.
3. Dž. Belkić, J. Comput. Meth. Sci. & Engrg (JCMSE), to appear in the issues of August and November 2001.
4. E.V. Arbuzov, A.L. Bukhgeim, S.G. Kuzantsev, Siberian Advances in Mathematics, 8, No. 2 (1998) 1; R. Novikov, preprint, April 2000 (to be published in Ark. Mat.); F. Natterer, Inverse Problems, 17 (2001) 113; L.A. Kunyansky, Inverse Problems, 17 (2001) 293; (see also Ref. [2] where a possibility to derive Novikov's formula from the seminal work of Arbuzov et al. [4] is enlightened).
5. E.V. Arbuzov, A.L. Bukhgeim, S.G. Kuzantsev, Siberian Advances in Mathematics, 8, No. 2 (1998) 1; R. Novikov, preprint, April 2000 (to be published in Ark. Mat.); F. Natterer, Inverse Problems, 17 (2001) 113; L.A. Kunyansky, Inverse Problems, 17 (2001) 293; (see also Ref. [2] where a possibility to derive Novikov's formula from the seminal work of Arbuzov et al. [4] is enlightened).
6. E.V. Arbuzov, A.L. Bukhgeim, S.G. Kuzantsev, Siberian Advances in Mathematics, 8, No. 2 (1998) 1; R. Novikov, preprint, April 2000 (to be published in Ark. Mat.); F. Natterer, Inverse Problems, 17 (2001) 113; L.A. Kunyansky, Inverse Problems, 17 (2001) 293; (see also Ref. [2] where a possibility to derive Novikov's formula from the seminal work of Arbuzov et al. [4] is enlightened).
7. E.V. Arbuzov, A.L. Bukhgeim, S.G. Kuzantsev, Siberian Advances in Mathematics, 8, No. 2 (1998) 1; R. Novikov, preprint, April 2000 (to be published in Ark. Mat.); F. Natterer, Inverse Problems, 17 (2001) 113; L.A. Kunyansky, Inverse Problems, 17 (2001) 293; (see also Ref. [2] where a possibility to derive Novikov's formula from the seminal work of Arbuzov et al. [4] is enlightened).
8. Dž. Belkić, P. Dando, J. Main, H.S. Taylor, J. Chem. Phys. 133 (2000) 6542.