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Novel Block-Formulation and Area-Delay-Efficient Reconfigurable Interpolation Filter Architecture for Multi-Standard SDR Applications

机译:适用于多标准SDR应用的新型块公式化和面积延迟高效可重​​配置插值滤波器架构

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A poly-phase based interpolation filter computation involves an input-matrix and coefficient-matrix of size each, where is the up-sampling factor and , is the filter length. The input-matrix and the coefficient-matrix resizes when changes. An analysis of interpolation filter computation for different up-sampling factors is made in this paper to identify redundant computations and removed those by reusing partial results. Reuse of partial results eliminates the necessity of matrix resizing in interpolation filter computation. A novel block-formulation is presented to share the partial results for parallel computation of filter outputs of different up-sampling factors. Using the proposed block formulation, a parallel multiplier-based reconfigurable architecture is derived for interpolation filter. The most remarkable aspect of the proposed architecture is that, it does not require reconfiguration to compute filter outputs of an interpolation filter for different up-sampling factor. The proposed structure has regular data-flow and it has no overhead complexity for its reconfigurable feature unlike the existing structures. Besides, the proposed structure has significantly less register complexity than the existing structure and its register complexity is independent of the block-size. Moreover, the proposed structure can support higher input-sampling frequency than the existing structure. ASIC synthesis result shows that the proposed structure for block-size 4, filter length 32, and up-sampling factor 8, involves 13.6 times more area and offers 245 times higher maximum input-sampling frequency compared with the- existing multiplier-less structure. It involves 18.6 times less area-delay-product (ADP) and 9.5 times less energy per output (EPO) than the existing multiplier-less structure.
机译:基于多相的插值滤波器计算涉及大小各自的输入矩阵和系数矩阵,其中上采样因子为,滤波器长度为。更改时,输入矩阵和系数矩阵会调整大小。本文分析了不同上采样因子的插值滤波器计算,以识别冗余计算,并通过重用部分结果将其删除。重用部分结果消除了插值滤波器计算中矩阵大小调整的必要性。提出了一种新颖的块公式,以共享部分结果,以并行计算不同上采样因子的滤波器输出。使用所提出的块公式,可以为插值滤波器导出基于并行乘法器的可重配置架构。所提出的体系结构的最显着方面是,不需要重新配置就可以针对不同的上采样因子来计算插值滤波器的滤波器输出。所提出的结构具有规则的数据流,并且与现有结构不同,它的可重新配置功能没有开销的复杂性。此外,所提出的结构具有比现有结构明显更少的寄存器复杂度,并且其寄存器复杂度与块大小无关。而且,与现有结构相比,所提出的结构可以支持更高的输入采样频率。 ASIC综合结果表明,与现有的无乘法器结构相比,针对块大小4,滤波器长度32和上采样因子8的建议结构所占面积大13.6倍,并且最大输入采样频率高245倍。与现有的无乘法器结构相比,它的面积延迟积(ADP)减少了18.6倍,每输出能量(EPO)减少了9.5倍。

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