大方差范围内24位定点格式的MSE分析

B. Denic, Z. Perić, M. Dincic
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引用次数: 0

摘要

本文考虑了一种常用的二进制数据表示格式——定点格式。我们特别关注24位定点格式(FXP24),这里提供的分析可以看作是我们在该领域的进一步研究。利用定点格式的结构与均匀标量量化之间存在的关系,我们实际使用SQNR(信量化噪声比)来衡量上述二进制格式的性能。假设数据建模为拉普拉斯分布,我们在整数部分$\boldsymbol{n}$的位数变化的约束下,理论上研究了FXP24格式在宽动态范围内的性能。我们已经表明,通过适当选择$\boldsymbol{n}$,可以找到FXP24比其浮点对应FP24提供更好的SQNR(即更高的精度)的方差范围。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
MSE Analysis of 24-Bit Fixed-Point Format in a Wide Variance Range
In this paper, we consider a fixed-point format which is one of the commonly used binary format for data representation. In particular, we focus on the 24-bit fixed-point format (FXP24) and the analysis provided here can be observed as our further research in this area. Using the relationship that exists between the structure of the fixed-point format and uniform scalar quantization, we actually use SQNR (signal-to-quantization noise ratio) to measure the performance of mentioned binary format. Assuming data modelled with a Laplacian distribution, we theoretically investigate the performance of the FXP24 format across the wide dynamic range of variances under the constraint that the number of bits in the integer part $\boldsymbol{n}$ changes. We have shown that with an adequate selection of $\boldsymbol{n}$, it is possible to find the range of variances in which FXP24 provides better SQNR (that is, a higher accuracy) than its floating-point counterpart FP24.
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