In this paper, a novel low-complexity Concurrent Error Detection (CED) technique for Fast Fourier Transform-based convolution is proposed. The technique is based on checking the equivalence of the results of time and frequency domain calculations of the first sample of the circular convolution of the two convolution input blocks and of two consecutive output blocks. The approach provides low computational complexity since it re-uses the results of the convolution computation for CED checking. Hence, the number of extra calculations needed purely for CED is significantly reduced. When compared with a conventional Sum Of Squares - Dual Modular Redundancy technique, the proposal provides similar error coverage for isolated soft errors at significantly reduced computational complexity. For an input sequence consisting of complex numbers, the proposal reduces the number of real multiplications required for CED in adaptive and fixed filters by 60% and 45%, respectively. For input sequences consisting of real numbers, the reductions are 66% and 54%, respectively. (C) 2011 Elsevier Ltd. All rights reserved.
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Univ Sao Paulo, Inst Matemat & Estat, Sao Paulo, SP, Brazil
Univ Fed Pernambuco, Programa Posgrad Engn Eletr, Recife, PE, BrazilUniv Sao Paulo, Inst Matemat & Estat, Sao Paulo, SP, Brazil
Canterle, Diego Ramos
da Silveira, Thiago L. T.
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Univ Fed Rio Grande, Ctr Ciencias Computacionais, Rio Grande, BrazilUniv Sao Paulo, Inst Matemat & Estat, Sao Paulo, SP, Brazil
da Silveira, Thiago L. T.
Bayer, Fabio M.
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Univ Fed Santa Maria, Dept Estat, Santa Maria, RS, Brazil
Univ Fed Santa Maria, LACESM, Santa Maria, RS, BrazilUniv Sao Paulo, Inst Matemat & Estat, Sao Paulo, SP, Brazil
Bayer, Fabio M.
Cintra, Renato J.
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Univ Fed Pernambuco, Dept Estat, Signal Proc Grp, Recife, PE, Brazil
Univ Calgary, Dept Elect & Comp Engn, Calgary, AB, CanadaUniv Sao Paulo, Inst Matemat & Estat, Sao Paulo, SP, Brazil