Abstract- The distribution of the output error burst lengths from a Vi te rb i decoder is of particular interest in connection wi th concatenated coding sys-tems, where the inner code is convolutional. From the expurgated, random, and sphere-packing exponents for block codes an upper bound on this distribution for the ensemble of periodically time-varying convo-lutional codes is obtained. Finally, the distribution obtained from simulating time-invariant convolutional codes is presented. I
Abstract- In this paper list decoding of convolutional codes is considered. List decoding is a very ...
Many communication systems obtain enhanced performance by using concatenated coding schemes. Turbo c...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
The distribution of the output error burst lengths from a Viterbi decoder is of particular interest ...
This paper applies error exponent analysis the derivation of the distribution of error events in a c...
Convolutional codes are characterized by a trellis structure. Maximum-likelihood decoding is charact...
Forty years ago, Viterbi published upper bounds on both the first error event (burst error) and bit ...
Maximum likelihood (ML) decoding of short constraint length convolutional codes became feasible with...
A Markovian technique is described to calculate the exact performance of the Viterbi algorithm used ...
This paper studies expurgated random-coding bounds and exponents for channel coding with a given (po...
This paper studies expurgated random-coding bounds and exponents for channel coding with a given (po...
Channel codes in combination with iterative decoding techniques are a both powerful and efficient me...
Abstract — This paper studies expurgated random-coding bounds and exponents for channel coding with ...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
Abstract—In 1995, Best et al. published a formula for the exact bit error probability for Viterbi de...
Abstract- In this paper list decoding of convolutional codes is considered. List decoding is a very ...
Many communication systems obtain enhanced performance by using concatenated coding schemes. Turbo c...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
The distribution of the output error burst lengths from a Viterbi decoder is of particular interest ...
This paper applies error exponent analysis the derivation of the distribution of error events in a c...
Convolutional codes are characterized by a trellis structure. Maximum-likelihood decoding is charact...
Forty years ago, Viterbi published upper bounds on both the first error event (burst error) and bit ...
Maximum likelihood (ML) decoding of short constraint length convolutional codes became feasible with...
A Markovian technique is described to calculate the exact performance of the Viterbi algorithm used ...
This paper studies expurgated random-coding bounds and exponents for channel coding with a given (po...
This paper studies expurgated random-coding bounds and exponents for channel coding with a given (po...
Channel codes in combination with iterative decoding techniques are a both powerful and efficient me...
Abstract — This paper studies expurgated random-coding bounds and exponents for channel coding with ...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
Abstract—In 1995, Best et al. published a formula for the exact bit error probability for Viterbi de...
Abstract- In this paper list decoding of convolutional codes is considered. List decoding is a very ...
Many communication systems obtain enhanced performance by using concatenated coding schemes. Turbo c...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...