Modular technique of parallel information processing

• Autorzy: Selyaninov M.
• Języki publikacji: EN

Abstrakty

EN

In the present paper, modular number systems (MNS) named also as residue number systems are investigated. Iii such systems, digits of output computation of arithmetical operations over two and more numbers are formed only by analogous digits of these numbers that is in parallel. Because of internal parallelism and short bit capacity of modular data encoding, specified property of MNS enables real possibility of creation on their basis of high-speed specialized data processors.

Słowa kluczowe

EN

information processing; modular number system; digital information; algebraic systems

PL

przetwarzanie informacji; modularne systemy liczbowe; informacja cyfrowa; systemy algebraiczne

• Wydawca: Wydawnictwo Uniwersytetu Humanistyczno-Przyrodniczego im. Jana Długosza w Częstochowie
• Czasopismo: Scientific Issues of Jan Długosz University in Częstochowa. Mathematics
• Rocznik: 2008
• Tom: Vol. 13
• Strony: 43--52
• Opis fizyczny: Bibliogr. 6 poz.

Twórcy

autor

Selyaninov M.

• Institute of Technical Education Jan Długosz University of Częstochowa al. Armii Krajowej 13/15, 42-200 Częstochowa, Poland

Bibliografia

• [1] A.A. Kolyada, I.T. Pak. Modular Structures of Pipeline. Processing of the Digital Information. Universitetskoe, Mińsk 1992. (In Russian).
• [2] A.F. Chernyavsky, V.V. Danilevich, A.A. Kolyada, M.Y. Selyaninov. High-speed Methods and Systems of Digital Information Processing. Belgosuniversitet. Mińsk 1996. (In Russian).
• [3] A.A. Kolyada, V.V. Revinsky, M.Y. Selyaninov et al Elements of the theory and applications of modular technique of parallel information processsig. Modem Problems of Optics, Radiation Materials Science, Informatics, Radiophysics and Electronics. Proc. Sci. Research fnst. Appl. Phyn. Probl., Belgosuniversitet, Mińsk, vol. 2, pp. 1-51, 1996. (In Russian).
• [4] M.Y. Selyaninov. Theoretical bases of modular codification of algebraic systems. Proc. Nat. Acad. Sci. Belarus, No. 1,114 119, 2002. (In Russian).
• [5] M.Y. Selyaninov. Application of numerically-analytical modular computing techniques for performance of additive and mulitiplicative operations over signals in spaces of orthogonal projections. Rep. Nat. Acad. Sci. Belarus, 46, No. 2, 62 66, 2002. (In Russian).
• [6] I.M. Vinogradov. Elements of Number Theory. Nauka, Moscow 1981. (In Russian).