Maximum likelihood (ML) decoding of short constraint length convolutional codes became feasible with the invention of the Viterbi decoder. Several authors have since upper bounded the performance of ML decoders. A method to calculate the event error probability of an ML decoder for convolutional codes is described
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
Digital transmission over noisy and possibly distorted channel is subject to bit errors in decoding....
Maximum likelihood (ML) decoding of short constraint length convolutional codes became feasible with...
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 ...
A Markovian technique is described to calculate the exact performance of the Viterbi algorithm used ...
An upper bound on the first-event error probability for maximum-likelihood decoding of fixed binary ...
A brief introduction to convolutional coding is given. The active distances are reviewed and shown t...
The Viterbi algorithm is one of the most popular convolutional decoders. This algorithm suffers from...
The objective of a digital communication system is to provide accurate transmission of information f...
This paper considers the average complexity of maximum likelihood (ML) decoding of convolutional cod...
The main aim of any communication schemes is to provide error-free data transmission.Error control c...
International Telemetering Conference Proceedings / September 28-30, 1976 / Hyatt House Hotel, Los A...
This paper applies error exponent analysis the derivation of the distribution of error events in a c...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
Digital transmission over noisy and possibly distorted channel is subject to bit errors in decoding....
Maximum likelihood (ML) decoding of short constraint length convolutional codes became feasible with...
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 ...
A Markovian technique is described to calculate the exact performance of the Viterbi algorithm used ...
An upper bound on the first-event error probability for maximum-likelihood decoding of fixed binary ...
A brief introduction to convolutional coding is given. The active distances are reviewed and shown t...
The Viterbi algorithm is one of the most popular convolutional decoders. This algorithm suffers from...
The objective of a digital communication system is to provide accurate transmission of information f...
This paper considers the average complexity of maximum likelihood (ML) decoding of convolutional cod...
The main aim of any communication schemes is to provide error-free data transmission.Error control c...
International Telemetering Conference Proceedings / September 28-30, 1976 / Hyatt House Hotel, Los A...
This paper applies error exponent analysis the derivation of the distribution of error events in a c...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
In 1995, Best et al. published a formula for the exact bit error probability for Viterbi decoding of...
Digital transmission over noisy and possibly distorted channel is subject to bit errors in decoding....