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Abstract: The cyclic prefix system is used in discrete mul- titone channels for frequency domain equalization. This is based on the inversion of samples of the channel frequency response at uniformly spaced points (DFT coefficients). In this paper we consider nonuniformly spaced samples of the channel frequency response, especially ocatve-spaced. The anticipated advantage is that for channels with rapidly decaying frequency responses, there are relatively fewer equalizer coefficients with unduly large... (Update)
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0.5: On Power Allocation for Generalized Cyclic-Prefix Based.. - Vaidyanathan, Vrcelj (2002) (Correct)
0.4: Theory Of Fractionally Spaced Cyclic-Prefix Equalizers - Vaidyanathan, Vrcelj (2002) (Correct)
0.1: Fast and Robust Blind-Equalization Based On Cyclic Prefix - Vaidyanathan, Vrcelj (2002) (Correct)
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BibTeX entry: (Update)
@misc{ vaidyanathan-filter,
author = "Vaidyanathan And Bojan",
title = "Filter Banks for Cyclic-pre xing the Nonuniform DMT System",
url = "citeseer.ist.psu.edu/559903.html" }
Citations (may not include all citations):356 Multirate systems and filter banks (context) - Vaidyanathan - 1993
186 Multicarrier modulation for data transmission: an idea whose.. (context) - Bingham - 1990
88 Signal analysis (context) - Papoulis - 1977
56 The multitone channel (context) - Kalet
52 Impulse response shortening for discrete multitone receivers (context) - Melsa, Younce et al. - 1996
7 Under- standing DSL technology (context) - Starr, CioflCi et al. - 1999
3 requency domain data trans- mission using reduced computatio.. (context) - Peled, Ruiz - 1980
1 lerformance anal- ysis and optimal structuring of subchannel.. (context) - Benyassine, Akansu - 1995
1 ast and robust blind-equalization based on cyclic prefix (context) - Vaidyanathan, Vrcelj - 2002
1 Theory of fraction- ally spaced cyclic-prefix equalizers - Vaidyanathan, Vrcelj - 2002
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