Classes of fastest quaternary linearly independent transformations

B. Falkowski, Cheng Fu
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引用次数: 4

Abstract

In this paper, four classes of quaternary linearly independent transformations, which possess fastest forward and inverse transforms with the lowest computational cost have been presented. All the transform matrices are recursively defined and have consistent formulas relating forward and inverse matrices. Computational costs of the calculation for presented transforms have also been discussed.
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最快的四元线性无关变换类
本文给出了四类具有最快的正、逆变换和最少的计算量的四元线性无关变换。所有的变换矩阵都是递归定义的,并且具有与正矩阵和逆矩阵相一致的公式。本文还讨论了所提出变换的计算代价。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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Estimation of average multiple-valued logic circuit size using Monte Carlo simulation technique Implementation and evaluation of a fine-grain multiple-valued field programmable VLSI based on source-coupled logic Many-valued intuitionistic implication and inference closure in a bilattice-based logic Classes of fastest quaternary linearly independent transformations Partially ordered set with residuated t-norm
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