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Determining Minimized Galois Field Expressions for Ternary Functions by using Special Normal Form

机译:通过使用特殊范式确定三元函数的最小化Galois场表达式

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摘要

The Special Normal Form (SNF) for Boolean functions is a redundant representation that is useful in determining minimized Exclusive-Or-Sum-Of-Product (ESOP) expressions. Generalized Reed-Muller expressions (GRM) can be viewed as expressions that are close to the ESOPs in the number of products, however, they are easier to determine, which makes them important in practical applications. Galois field (GF) expressions are a generalization of Reed-Muller expressions to multiple-valued logic functions. This paper extends the notion of SNF for Boolean functions to ternary logic functions. An algorithm to minimize generalized Galois field (GF) expressions for ternary functions by using SNF is presented.
机译:布尔函数的特殊范式(SNF)是多余的表示形式,可用于确定最小化的乘积或总和(ESOP)表达式。广义Reed-Muller表达式(GRM)可以看作是在产品数量上接近于ESOP的表达式,但是,它们更易于确定,这使其在实际应用中很重要。 Galois字段(GF)表达式是Reed-Muller表达式对多值逻辑函数的概括。本文将布尔函数的SNF概念扩展为三元逻辑函数。提出了一种使用SNF最小化三元函数的广义Galois字段(GF)表达式的算法。

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