2011•Unpublished venueRequires access

Closed-form design of sharp FIR half-band filters, Hilbert transformer, and differentiator

K. J. Kim, Jae‐Hoon Kim, Taeho Jung, S.W. Nam

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Abstract

A novel design of linear-phase sharp FIR filters is presented in a closed form by employing sampling kernels and relationships among half-band filters, Hilbert transformers, and differentiators. Design examples demonstrate that three designed sharp FIR filters (i.e., half-band filter, Hilbert transformer, and differentiator) can be easily and directly obtained with small number of multipliers and reduced group delay.

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What this paper is about

A novel design of linear-phase sharp FIR filters is presented in a closed form by employing sampling kernels and relationships among half-band filters, Hilbert transformers, and differentiators. Design examples demonstrate that three designed sharp FIR filters (i.e., half-band filter, Hilbert transformer, and differentiator) can be easily and directly obtained with small number of multipliers and reduced group delay.

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Available abstract

A novel design of linear-phase sharp FIR filters is presented in a closed form by employing sampling kernels and relationships among half-band filters, Hilbert transformers, and differentiators. Design examples demonstrate that three designed sharp FIR filters (i.e., half-band filter, Hilbert transformer, and differentiator) can be easily and directly obtained with small number of multipliers and reduced group delay.

Key concepts: Differentiator, Finite impulse response, Transformer, Mathematics, Digital filter, Passband, Linear phase, Prototype filter

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