A convolutional code can be used to detect or correct infinite sequences of errors or to correct infinite sequences of erasures. First, erasure correction is shown to be related to error detection, as well as error detection to error correction. Next, the active burst distance is exploited, and various bounds on erasure correction, error detection, and error correction are obtained for convolutional codes. These bounds are illustrated by examples
The minimum distance of a code is an important measure of robustness of the code since it provides a...
A family of active distance measures for general convolutional codes is defined. These distances are...
Abstract—In this paper the decoding capabilities of convolu-tional codes over the erasure channel ar...
Many communication systems obtain enhanced performance by using concatenated coding schemes. Turbo c...
In this paper unequal error-correcting capabilities of convolutional codes are studied. State-transi...
A brief introduction to convolutional coding is given. The active distances are reviewed and shown t...
This paper describes the error-correcting capability of a convolutional code when transmitting close...
This paper describes the active burst distance for convolutional codes. The unequal error protection...
The active tailbiting segment distance for convolutional codes is introduced. Together with the earl...
Communication systems that employ a single convolutional code for error correction often operate at ...
This paper describes a class of infinite convolution codes which are designed to minimize the time r...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
Binary block codes have been extensively used for error detection, and among them the most popular i...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
The minimum distance of a code is an important measure of robustness of the code since it provides a...
A family of active distance measures for general convolutional codes is defined. These distances are...
Abstract—In this paper the decoding capabilities of convolu-tional codes over the erasure channel ar...
Many communication systems obtain enhanced performance by using concatenated coding schemes. Turbo c...
In this paper unequal error-correcting capabilities of convolutional codes are studied. State-transi...
A brief introduction to convolutional coding is given. The active distances are reviewed and shown t...
This paper describes the error-correcting capability of a convolutional code when transmitting close...
This paper describes the active burst distance for convolutional codes. The unequal error protection...
The active tailbiting segment distance for convolutional codes is introduced. Together with the earl...
Communication systems that employ a single convolutional code for error correction often operate at ...
This paper describes a class of infinite convolution codes which are designed to minimize the time r...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
Binary block codes have been extensively used for error detection, and among them the most popular i...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
In this work, we introduce convolutional codes for network-error correction in the context of cohere...
The minimum distance of a code is an important measure of robustness of the code since it provides a...
A family of active distance measures for general convolutional codes is defined. These distances are...
Abstract—In this paper the decoding capabilities of convolu-tional codes over the erasure channel ar...