A simple construction of low rate convolutional codes with application to low rate turbo-like code design
D. Tbirupathi, K.M. Chugg
Abstract
D. Tbirupathi, K.M. Chugg
Abstract
We introduce a simple method to construct very low rate systematic recursive convolutional codes from a standard rate 1/2 code. These codes in turn are used in parallel concatenation to obtain very low rate turbo codes. This construction always leads to a class or convolutional codes for which the signals on trellis transition are a subset or complete bi-orthogonal signal set for any given code rate. The resulting codes are rate compatible and require low complexity decoders. By applying this construction methodology to the rate 1/2 turbo code used in 3G standard, we show that an additional coding gain of approximately 1.2 dB is achievable at a bit error rate of 10/sup -5/.
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We introduce a simple method to construct very low rate systematic recursive convolutional codes from a standard rate 1/2 code. These codes in turn are used in parallel concatenation to obtain very low rate turbo codes. This construction always leads to a class or convolutional codes for which the signals on trellis transition are a subset or complete bi-orthogonal signal set for any given code rate. The resulting codes are rate compatible and require low complexity decoders. By applying this construction methodology to the rate 1/2 turbo code used in 3G standard, we show that an additional coding gain of approximately 1.2 dB is achievable at a bit error rate of 10/sup -5/.
Key concepts: Turbo code, Convolutional code, Serial concatenated convolutional codes, Concatenated error correction code, Linear code, Computer science, Block code, Algorithm