a parallel arithmetic for hardware realization of digital filters


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inputs and filter coefficients in parallel In this paper we present a parallel arithmetic operation for the hardware realization of digital filters The fundamental difference between the proposed method and existing methods is that the proposed method factors filter coefficients to find basic operations

PDF Hardware Realizations for Digital Signal Processing

Abstract: Distributed arithmetic structures are an alternative hardware realization to the use of conventional multipliers in the implementation of digital filters This paper compares the possible methods of partitioning the equations of a second-order digital filter for a distributed arithmetic

PDF DIGITAL FILTER STRUCTURES AND QUANTIZATION EFFECTS

Hardware implementations require significantly more logicthan fixed-point implementations; Software implementations require significantly more operations so run much more slowly on the same processor Floating point arithmetic although much harder to implement poses less of a problem to the digital filter designer than fixed point

  • How to implement a transfer function d(z) as a “network” of primitive arithmetic operations?

    The first consideration is how to implement a transfer function D(z) as a “network” of primitive arithmetic operations: add, multiply, delay. For software realizations, the network corresponds to a flowchart of the filter algorithm. For hardware realizations, the network describes the actual circuit elements and their interconnection.

  • Are parallel IIR filters easier to deal with?

    Parallel IIR filters are a bit easier to deal with, because the issue of pairing and ordering does not arise. Jackson concluded that the total signal-to-quantization noise of the parallel form is comparable to that of the best pairing and ordering of the cascade form.

  • How does network structure affect the performance of a digital implementation?

    For software realizations, the network corresponds to a flowchart of the filter algorithm. For hardware realizations, the network describes the actual circuit elements and their interconnection. We will see that the performance of a digital implementation is affected substantially by the choice of network structure. 2N + 1 multipliers.

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A parallel arithmetic for hardware realization of digital filters

A parallel arithmetic for hardware realization of digital filters


A parallel arithmetic for hardware realization of digital filters

A parallel arithmetic for hardware realization of digital filters


A parallel arithmetic for hardware realization of digital filters

A parallel arithmetic for hardware realization of digital filters


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