In this paper we implement in hardware, a novel approach for accelerating the S-W algorithm using Recursive Variable Expansion (RVE) technique, which enhances inherent parallelism and exposes extra parallelism as compared to any other technique. The results demonstrate that applying recursive variable expansion technique speeds up the performance by a factor of 3.83, as compared to traditional ...

We discuss the effects of the δ2 and Lubkin acceleration methods on the partial sums of Fourier Series. We construct continuous, even Hölder continuous functions, for which these acceleration methods fail to give convergence. The constructed functions include some interesting trigonometric series whose properties were investigated by Hardy and Littlewood.

This paper presents a new technique for the convergence acceleration of a large class of series often arising in electromagnetic problems. The technique is based on the recursive application of the integration-by-parts technique to discrete sequences, thus the given name of the “summation-by-parts” technique. It is shown that the new technique greatly enhances the convergence rate of the series...

Functional verification is a widespread technique to check whether a hardware system satisfies a given correctness specification. As the complexity of modern hardware systems rises rapidly, it is a challenging task to find appropriate techniques for acceleration of this process. In our previous work, we developed HAVEN, an open verification framework that enables hardware acceleration of functi...