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Simplified realization of normalized integer WHT for multiplierless integer DCT

机译:无乘整数DCT的归一化整数WHT的简化实现

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Walsh-Hadamard transform (WHT) based multiplierless integer discrete cosine transform (IntDCT) has structural regularity even in short word length lifting coefficients. It, however, cannot apply to image coding without the quantization part because WHT was implemented by only ±1 adder operations without the normalization scaling factors. Although we have already presented a normalized integer WHT (IntWHT) as its solution, it also has many adder operations. In this paper, using a two-dimensional (2-D) separable transform of one-dimensional (1-D) normalized WHT is applied to each lifting coefficient, we present a more simplified realization of normalized IntWHT with structural regularity for short word length lifting coefficients. Finally, in lossless-to-lossy image coding, IntDCT based on the proposed IntWHT is validated.
机译:基于Walsh-Hadamard变换(WHT)的无乘整数离散余弦变换(IntDCT)即使在短字长提升系数中也具有结构规则性。但是,由于没有通过归一化缩放因子,仅通过±1加法器运算实现了WHT,因此无法在没有量化部分的情况下将其应用于图像编码。尽管我们已经提出了标准化整数WHT(IntWHT)作为其解决方案,但它也具有许多加法器操作。在本文中,将一维(1-D)归一化WHT的二维(2-D)可分离变换应用于每个提升系数,我们为结构化规则的短字长提供了更简化的归一化IntWHT的实现提升系数。最后,在无损到有损图像编码中,对基于所提出的IntWHT的IntDCT进行了验证。

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