The first class of turbo code was the parallel concatenated convolutional code (PCCC). Since the introduction of the original parallel turbo codes in 1993, many other classes of turbo code have been discovered, including serial versions serial concatenated convolutional codes and repeat-accumulate codes. Iterative turbo decoding methods have

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Turbo codes ppt

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The use of turbo codes in this work is motivated by the fact that it is used in a number of wireless systems and standards like WCDMA, DVB, WiMAX and LTE systems [27, 28].

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Turbo codes ppt

Coding. Information. Source. Message. e.g. English symbols. Encoder Algebraic Geometry codes,; Turbo codes; Zig-Zag codes,; Accumulate codes and  

Turbo codes ppt

Turbo Codes PerformanceTurbo Codes Performance 29.

Turbo codes ppt

• Iterative or turbo principle is more general than just for channel coding: iterative decoding- detection  If crossover probability p = 0.01, Pe ≈ 0.0003; Here coding rate R = 1/3. Turbo codes in 1993 introduced a new way of designing very good codes with  Introduction; Linear Block Codes; Cyclic Codes; Cyclic Redundancy Check (CRC ); Convolutional Codes; Interleaver. Information Capacity Theorem. Turbo  Advantage of error control coding.
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Turbo Codes RS/Convolutional codes, used in line-of-sight links as a form of SCCC. A Turbo SCCC may look like the figure below with different rate constituent codes. EC1 S EC2 Rate 1/2 Rate 2/3 Figure 2 – Serially concatenated constituent coding (SCCC) Then there are also hybrid versions that use both PCCC and SCCC such as shown in figure below. EC2 EC3 The first class of turbo code was the parallel concatenated convolutional code (PCCC).

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Overview of Turbo Codes ¾The Turbo code concept was first introduced by C. Berrou in 1993. ¾The name was derived from an iterative decoding algorithm used to decode these codes where, like a turbo engine, part of the output is reintroduced at the input and processed again. ¾Performance close to the Shannon limit ¾Drawbacks:

Puncturing is made on the symbols. In case of two encoders every other symbol is selected from di erent encoder output. The symbol stream to di erent encoders is interleaved. Parallel Concatenated Convolutional Coding Turbo Codes.

Overview of Turbo Codes ¾The Turbo code concept was first introduced by C. Berrou in 1993. ¾The name was derived from an iterative decoding algorithm used to decode these codes where, like a turbo engine, part of the output is reintroduced at the input and processed again. ¾Performance close to the Shannon limit ¾Drawbacks:

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5/ 31/ 07 LDPC Codes 14 •Solution • Long, structured, “pseudorandom” codes • Practical, near-optimal decoding algorithms •Examples • Turbo codes (1993) • Low-density parity-check (LDPC) codes (1960, 1999) • State-of-the-art • Turbo codes and LDPC codes have brought Shannon limits to within reach on a wide range of channels. Low-density parity-check (LDPC) codes and turbo codes are among the best known codes that operate near the Shannon limit [1]. When compared to the decoding of turbo codes, LDPC decoders require simpler computational processing, and they are more suitable for parallelization and low complexity implementation. The original turbo code [BER] uses a parallel concatenation of convolutional codes. But other schemes like serial concatenation of convolutional codes [BEN] or algebraic turbo codes [PYN] have since been studied. More recently, non-binary turbo codes have also been proposed [DOU]. Turbo-decoding LDPC codes are one of the hottest topics in coding theory today.