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Comments on “Fast Radix-9 Algorithm for the DCT-IV Computation”

机译:关于“用于DCT-IV计算的快速Radix-9算法”的评论

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Recently, a fast radix- $q$ algorithm for an efficient computation of the type-IV discrete cosine transform (DCT-IV) has been proposed in , where $q$ is an odd positive integer. In particular, based on the proposed fast algorithm, optimized efficient 3-, 5-, and 9-point scaled DCT-IV (SDCT-IV) modules have been derived in . As a response, an improved efficient optimized 9-point scaled DCT-IV (SDCT-IV) module in terms of the arithmetic complexity is presented. The improved optimized efficient 9-point SDCT-IV module requires 17 multiplications, 53 additions, and three shifts. Consequently, the arithmetic complexity of extended fast mixed-radix DCT-IV algorithm for composite lengths is also significantly improved.
机译:最近,在中提出了一种用于快速计算IV型离散余弦变换(DCT-IV)的快速基数-qq $算法,其中$ q $是奇数正整数。特别是,基于提出的快速算法,已在中导出了优化的高效3点,5点和9点缩放DCT-IV(SDCT-IV)模块。作为响应,就算术复杂度而言,提出了一种改进的高效优化的9点缩放DCT-IV(SDCT-IV)模块。经过改进的优化高效9点SDCT-IV模块需要进行17次乘法,53次加法和3个移位。因此,用于复合长度的扩展快速混合基数DCT-IV算法的算术复杂性也得到了显着提高。

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