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• W2287194178 abstract "This paper presents a new approach to the problem of designing a finite impulse response filter of specified length, q, which approximates in uniform frequency (L,) norm a given desired (possibly infinite impulse response) causal, stable filter transfer function. We derive an algorithm-independent lower bound on the achievable approximation error and then present an approximation method which involves the solution of a fixed number of all-pass (Nehari) extension problems and so is called the Nehari shuffle. Upper and lower bounds on the approxi- mation error are derived for the algorithm. These bounds are calculable a priori so the length of filter required to satisfy a given maximum error can be found before designing the filter. Examples indicate that the method closely approaches the de- rived global lower bound. We compare the new method with the Preuss (complex Remez exchange) algorithm in some ex- amples." @default.
• W2287194178 created "2016-06-24" @default.
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• W2287194178 date "1992-01-01" @default.
• W2287194178 modified "2023-09-24" @default.
• W2287194178 title "The Nehari Shuffle: FIR@ Filter Design with Guaranteed Error Bounds" @default.
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