DocumentCode
3511367
Title
An improved interleaver design technique for parallel concatenated convolutional codes
Author
Daneshgaran, Fred ; Laddomada, Massimiliano
Author_Institution
Dept. of Electr. & Comput. Sci., California State Univ., Los Angeles, CA, USA
Volume
5
fYear
2003
fDate
11-15 May 2003
Firstpage
3100
Abstract
This paper is aimed at the problem of designing optimized interleavers for parallel concatenated convolutional codes (PCCC) that satisfy several requirements simultaneously: 1) designing interleavers tailored to the constituent codes of the PCCC; 2) improving the distance spectra of the resulting turbo codes which dominate their asymptotic performance; and 3) constructing optimized interleavers recursively so that they are implicitly prunable. Two more modifications of a previously developed iterative interleaver growth algorithm (IGA) of polynomial complexity [F. Daneshragan et al., Sept. 1999] are presented to improve the performance of the optimized interleavers at a reduced complexity: 1) a growing window is used to trap error patterns of proper length in order to form the cost function; and 2) we employ error feedback to further improve the distance spectrum, of the optimized codes and to reduce complexity. The optimization is achieved via constrained minimization of a cost function closely related to the asymptotic bit error rate (BER) or frame error rate (FER) of the codes.
Keywords
computational complexity; concatenated codes; convolutional codes; error correction codes; error statistics; interleaved codes; optimisation; turbo codes; BER; asymptotic performance; bit error rate; constituent codes; cost function; distance spectrum; error feedback; error patterns; frame error rate; interleaver design technique; iterative interleaver growth algorithm; optimization; optimized codes; parallel concatenated convolutional codes; polynomial complexity; turbo codes; Bit error rate; Concatenated codes; Constraint optimization; Convolutional codes; Cost function; Design optimization; Feedback; Iterative algorithms; Polynomials; Turbo codes;
fLanguage
English
Publisher
ieee
Conference_Titel
Communications, 2003. ICC '03. IEEE International Conference on
Print_ISBN
0-7803-7802-4
Type
conf
DOI
10.1109/ICC.2003.1203988
Filename
1203988
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