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A fast algorithm based on discrete cosine transform (DCT)

机译:一种基于离散余弦变换的快速算法(DCT)

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摘要

Traditional fast algorithms for DCT are aimed at sequences with 2N length and it is math-intensive for sequences which contain odd numbers of elements. This paper analyzes the redundant calculation of cosine transform of non-2N-point sequences and put forward a fast algorithm for one-dimensional DCT with odd length. Also, according to the separability of two-dimensional DCT, we can generalize the fast algorithm for one-dimensional DCT to two-dimensional DCT to implement and complete the fast algorithm. The simulation suggests that this algorithm improves the speed of calculation.
机译:用于DCT的传统快速算法针对具有2N长度的序列,它是包含奇数元素的序列的数学密集型。本文分析了非2N点序列余弦变换的冗余计算,并提出了一种具有奇数长度的一维DCT的快速算法。此外,根据二维DCT的可分离性,我们可以将一维DCT的快速算法概括为二维DCT实现并完成快速算法。仿真表明该算法提高了计算速度。

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