Journal of Electronic Testing

, Volume 19, Issue 6, pp 645–657

Primitive Polynomials Over GF(2) of Degree up to 660 with Uniformly Distributed Coefficients

Authors

  • Janusz Rajski
    • Mentor Graphics Corporation
  • Jerzy Tyszer
    • PoznańUniversity of Technology
Article

DOI: 10.1023/A:1027422805851

Cite this article as:
Rajski, J. & Tyszer, J. Journal of Electronic Testing (2003) 19: 645. doi:10.1023/A:1027422805851

Abstract

New tables of primitive polynomials of degree up to 660 over the Galois field of 2 elements are provided. These polynomials have been obtained for ring generators—a new class of linear feedback shift registers featuring enhanced properties over conventional shift registers. For each degree polynomials with five, seven and nine nonzero coefficients are presented. The coefficients are uniformly separated from each other so that the resulting implementations are highly modular.

linear feedback shift registersprimitive polynomialsring generators
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Copyright information

© Kluwer Academic Publishers 2003