Abstract-The paper obtains a lower bound on the necessary number of parity-check digits in an (n=n1+n2, k) linear code over GF(q) that corrects all solid burst errors of length b1 or less in the first block of length n1 and all solid burst errors of length b2 or less in the second block of length n2. Further, the author studies these codes over GF(2) that are optimal in a specific sense and gives a sufficient condition for the existence of such codes. Keywords- Parity check matrix, syndromes, solid burst, optimal codes
Error correcting codes are required to ensure reliable communication of digitally encoded informatio...
This paper presents a lower bound on the number of parity-checkdigits required for a linear code tha...
Two new computationally efficient algorithms are developed for finding the exact burst-correcting li...
The paper presents lower and upper bounds on the number of parity check digits required for a linear...
This paper studies linear codes capable of detecting and correcting solid burst error of length b or...
AbstractThis paper presents lower and upper bounds on the number of parity-check digits required for...
The paper discusses weight distribution of periodic errors and then the optimal case on bounds of pa...
This paper explores the possibilities of the existence of block-wise burst error correcting (BBEC) o...
[[abstract]]This paper presents upper bound on the number of parity-check digits required for linear...
Abstract. There are three standard weight functions on a linear code viz. Hamming weight, Lee weight...
During the digital transmission of information, errors are bound to occur. The errors may be random ...
This paper presents lower bounds on the number of parity-check digits required for a linear code tha...
Abstract — We consider two-dimensional error-correcting codes capable of correcting unrestricted bur...
For linear block codes correcting both errors and erasures, efficient decoding can be established by...
For the purpose of error correcting linear codes over a finite field GF (q) and fixed dimension k we...
Error correcting codes are required to ensure reliable communication of digitally encoded informatio...
This paper presents a lower bound on the number of parity-checkdigits required for a linear code tha...
Two new computationally efficient algorithms are developed for finding the exact burst-correcting li...
The paper presents lower and upper bounds on the number of parity check digits required for a linear...
This paper studies linear codes capable of detecting and correcting solid burst error of length b or...
AbstractThis paper presents lower and upper bounds on the number of parity-check digits required for...
The paper discusses weight distribution of periodic errors and then the optimal case on bounds of pa...
This paper explores the possibilities of the existence of block-wise burst error correcting (BBEC) o...
[[abstract]]This paper presents upper bound on the number of parity-check digits required for linear...
Abstract. There are three standard weight functions on a linear code viz. Hamming weight, Lee weight...
During the digital transmission of information, errors are bound to occur. The errors may be random ...
This paper presents lower bounds on the number of parity-check digits required for a linear code tha...
Abstract — We consider two-dimensional error-correcting codes capable of correcting unrestricted bur...
For linear block codes correcting both errors and erasures, efficient decoding can be established by...
For the purpose of error correcting linear codes over a finite field GF (q) and fixed dimension k we...
Error correcting codes are required to ensure reliable communication of digitally encoded informatio...
This paper presents a lower bound on the number of parity-checkdigits required for a linear code tha...
Two new computationally efficient algorithms are developed for finding the exact burst-correcting li...