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A width-recursive depth-first tree search approach for the design of discrete coefficient perfect reconstruction lattice filter bank

机译:离散系数完美重构晶格滤波器组设计的宽度递归深度优先树搜索方法

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摘要

The lattice structure two-channel orthogonal filter bank structurally guarantees the perfect reconstruction (PR) property. Thus, it is eminently suitable for hardware realization even under severe coefficient quantization condition. Nevertheless, its frequency response is still adversely affected by coefficient quantization. In this paper, a novel recursive-in-width depth-first tree search technique is presented for the design of lattice structure PR orthogonal filter banks subject to discrete coefficient value constraint. A frequency-response deterioration measure is developed to serve as a branching criterion. At any node, the coefficient which will cause the largest deterioration in the frequency response of the filter when quantized is selected for branching. The improvement in the frequency response ripple magnitude achieved by our algorithm over that by simple rounding of coefficient values differs widely from example to example ranging from a fraction of a decibel to over 10 dB.
机译:晶格结构两通道正交滤波器组在结构上保证了完美的重建(PR)性能。因此,即使在严格的系数量化条件下,它也非常适合硬件实现。然而,其频率响应仍然受到系数量化的不利影响。本文提出了一种新的宽度递归深度优先树搜索技术,用于离散系数值约束下的晶格结构PR正交滤波器组的设计。开发了一种频率响应恶化措施,以作为分支标准。在任何节点处,选择分支量化时将导致滤波器的频率响应最大恶化的系数。我们的算法通过简单舍入系数值而获得的频率响应纹波幅度的提高,在示例与示例之间差异很大,范围从几分贝到超过10 dB。

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