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Original Articles

Precise multidimensional deconvolution using the polynomial algebra concept

Pages 13-26 | Received 01 Dec 1988, Published online: 19 Mar 2007

References

  • Nussbaumer , H. J. 1981 . Fast Fourier Transform and Convolution Algorithms , Berlin : Springer-Verlag .
  • Goutte , R. , Prost , R. and Georges , A. 1980 . Deconvolution numérique avec prolongement spectral . Analysis , 1 : 6 – 15 .
  • La Coste , L. J. B. 1982 . Deconvolution by successive approximations . Geophysics , 12 : 1724 – 1730 .
  • Kennet , T. J. and Prestwich , W. V. 1982 . Incremental deconvolution I. Algorithm development and assessment . Nuclear Inst. and Methods , 203 : 317 – 327 .
  • Morháč M. System identification and deconvolution using the Fourier and the Fermat transforms Slovak, Bratislava 1983 Dissertation
  • Morháč , M. 1986 . Precise deconvolution using the Fermat number transform . Comp. and Maths. with Appls. , 12A ( No. 3 ) : 319 – 329 .
  • Čerňanský , M. 1983 . Some practical aspects of the Fourier deconvolution . J. Appl. Cryst. , 16 : 103 – 112 .

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