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KGPMAP: library-based technology-mapping technique for antifuse based FPGAs

机译:KGPMAP:用于基于反熔丝的FPGA的基于库的技术映射技术

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S. Chattopadhyay et al. (1994) recently proposed a signature based library search mapper that is able to distinguish the nonequivalent functions with very low aliasing. The method uses an algebraic transformation of Boolean functions into the corresponding polynomial form and then characterises the polynomial by means of prime numbers. While the technique is very interesting the algebraic transform used in the method has been introduced before. Hence the claim in the article that the new transform matrix is introduced is incorrect. The authors correctly state that the transform used is related to a similar transform with different handling of the negation. This similar transform is known under different names and has been investigated by different authors. It is found under the names of 'probabilistic transform', 'arithmetic transform' and 'algebraic transform'. The transform matrix of the arithmetic transform is nonsingular and its inverse is formed of all the elements having only entries equal to 1. I propose to use the inverse of the arithmetic transform as the transform on its own in different applications in logic design and name it 'adding transform'.
机译:S. Chattopadhyay等。 (1994年)最近提出了一个基于签名的库搜索映射器,该映射器能够以非常低的别名区分非等价函数。该方法使用布尔函数到相应多项式形式的代数转换,然后通过质数来表征多项式。尽管这项技术非常有趣,但之前已经介绍了该方法中使用的代数变换。因此,本文中关于引入新的变换矩阵的说法是错误的。作者正确地指出,所使用的变换与对否定进行不同处理的相似变换有关。这种相似的转换以不同的名称而闻名,并且已经由不同的作者进行了研究。它以“概率变换”,“算术变换”和“代数变换”的名称找到。算术变换的变换矩阵是非奇异的,并且它的逆是由只有项等于1的所有元素组成的。我建议在逻辑设计的不同应用中使用算术变换的逆作为其自身的变换,并将其命名为“添加转换”。

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