MTU Cork Library Catalogue

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Arithmetic complexity of computations / Shmuel Winograd.

By: Winograd, S.
Material type: materialTypeLabelBookSeries: CBMS-NSF regional conference series in applied mathematics ; 33.Publisher: Philadelphia, Pa. : Society for Industrial and Applied Mathematics, 1980Description: 93 p. ; 25 cm. + pbk.ISBN: 0898711630 .Subject(s): Bilinear forms -- Data processing | Computational complexityDDC classification: 511.8
Contents:
Introduction -- Three examples -- General background -- Product of polynomials -- Fir filters -- Product of polynomials modulo a polynomial -- Cyclic convolution and discrete fourier transform.
Holdings
Item type Current library Call number Copy number Status Date due Barcode Item holds
General Lending MTU Bishopstown Library Lending 511.8 (Browse shelf(Opens below)) 1 Available 00038760
General Lending MTU Bishopstown Library Lending 511.8 (Browse shelf(Opens below)) 1 Available 00041226
Total holds: 0

Enhanced descriptions from Syndetics:

Focuses on finding the minimum number of arithmetic operations needed to perform the computation and on finding a better algorithm when improvement is possible. The author concentrates on that class of problems concerned with computing a system of bilinear forms.

Results that lead to applications in the area of signal processing are emphasized, since (1) even a modest reduction in the execution time of signal processing problems could have practical significance; (2) results in this area are relatively new and are scattered in journal articles; and (3) this emphasis indicates the flavor of complexity of computation.

"Based on lectures given by the author at the University of Pittsburgh.".

Bibliography: (page 93).

Introduction -- Three examples -- General background -- Product of polynomials -- Fir filters -- Product of polynomials modulo a polynomial -- Cyclic convolution and discrete fourier transform.

Table of contents provided by Syndetics

  • Three examples
  • General background
  • Product of polynomials
  • FIR filters
  • Product of polynomials modulo a polynomial
  • Cyclic convolution and discrete Fourier transform

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