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Palindromic-like representation for Gaussian normal basis multiplier over GF(2m) with odd type t

机译:奇数类型t在GF(2 m )上的高斯正则乘数的回文状表示

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Palindromic representation is generally used to reduce space and time complexities in Gaussian normal basis (GNB) multiplier with even type t. However, palindromic representation is inapplicable for a GNB multiplier with odd type t (t ʧE; 2). This study therefore develops a palindromic-like representation for a GNB multiplier with odd type t. The proposed systolic GNB multiplier with odd type t reduces space and time complexities by as much as 50% compared with conventional GNB multiplier with odd type t without palindromic representation.
机译:回文表示通常用于减少偶数类型t的高斯正态(GNB)乘数中的空间和时间复杂度。但是,回文表示不适用于类型为t(tʧE; 2)的GNB乘数。因此,本研究为奇数类型t的GNB乘数建立了回文状表示。与不带回文表示的奇数t的常规GNB乘法器相比,拟议的奇数t的收缩期GNB乘法器将空间和时间复杂度降低了多达50%。

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