A systolic ring architecture for solving polynomial equations
Konstantinos G. Margaritis, David John Evans · International Journal of Computer Mathematics · 1988
In this paper some systolic designs are presented for the implementation of Bernoulli's method for polynomial root solving. From a linear systolic array with feedback a systolic ring is derived that calculates the coefficients of Newton's theorem. The ring is incorporated in a systolic system for calculating the dominant zeros of polynomial equations. The design has been simulated soft-systolically in an OCCAM program.