Efficient realization structure of the a priori lattice-ladder recursive least squares algorithm

An efficient pipelined realization structure of the a priori lattice-ladder least squares multichannel algorithm is introduced. The structure is shown to exhibit great modularity and high parallelism. The architecture is evaluated for cost and data throughput delay assuming pipelined operations. It...

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Vydáno v:IEEE transactions on signal processing Ročník 39; číslo 4; s. 992 - 996
Hlavní autoři: Petropulu, A.P., Nikias, C.L., Proakis, J.G.
Médium: Journal Article
Jazyk:angličtina
Vydáno: IEEE 01.04.1991
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ISSN:1053-587X
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Abstract An efficient pipelined realization structure of the a priori lattice-ladder least squares multichannel algorithm is introduced. The structure is shown to exhibit great modularity and high parallelism. The architecture is evaluated for cost and data throughput delay assuming pipelined operations. It is demonstrated that the throughput rate of the structure is O(1) and the cost is O(l/sup 2/N), where l is the number of channels and N is the order of the filter.< >
AbstractList An efficient pipelined realization structure of the a priori lattice-ladder least squares multichannel algorithm is introduced. The structure is shown to exhibit great modularity and high parallelism. The architecture is evaluated for cost and data throughput delay assuming pipelined operations. It is demonstrated that the throughput rate of the structure is < e1 > O < /e1 > (1) and the cost is < e1 > O < /e1 > ( < e1 > l < /e1 > (2 ) < e1 > N < /e1 > ), where < e1 > l < /e1 > is the number of channels and < e1 > N < /e1 > is the order of the filter
An efficient pipelined realization structure of the a priori lattice-ladder least squares multichannel algorithm is introduced. The structure is shown to exhibit great modularity and high parallelism. The architecture is evaluated for cost and data throughput delay assuming pipelined operations. It is demonstrated that the throughput rate of the structure is O(1) and the cost is O(l/sup 2/N), where l is the number of channels and N is the order of the filter.< >
Author Petropulu, A.P.
Proakis, J.G.
Nikias, C.L.
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References ref8
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(ref1) 1986
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  doi: 10.1109/TASSP.1983.1164024
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  ident: ref1
  publication-title: Adaptive Filter Theory
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  doi: 10.1109/TASSP.1986.1164878
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  doi: 10.1109/ICASSP.1980.1170850
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  publication-title: Digital Communications
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SubjectTerms Array signal processing
Costs
Delay
Filters
Least squares methods
Parallel processing
Roundoff errors
Signal processing algorithms
Throughput
Very large scale integration
Title Efficient realization structure of the a priori lattice-ladder recursive least squares algorithm
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