Add to ORKGFor the purpose of error correcting linear codes over a finite field GF (q) and fixed dimension k we are interested in codes with high minimum distance d as these allow the correction of up to ⌊(d − 1)/2 ⌋ errors. On the other hand we are interested in codes with minimum redundancy, i.e. codes of small length n. Hig
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In coding theory, the problem of finding the shortest linear codes for a fixed set of parameters is ...
Abstract. Let [n, k, d]q-code be a linear code of length n, dimension k and min-imum Hamming distanc...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
AbstractA central problem in coding theory is that of finding the smallest length for which there ex...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
In this short note we state how we construct new good linear codes C over the finite field with q el...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
It is shown that minimum distance decoding of linear codes is accomplished by generating all codewor...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In coding theory, the problem of finding the shortest linear codes for a fixed set of parameters is ...
Abstract. Let [n, k, d]q-code be a linear code of length n, dimension k and min-imum Hamming distanc...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
Determining the best possible values of the parameters of a linear code is one of the most fundament...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
AbstractA central problem in coding theory is that of finding the smallest length for which there ex...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
We consider the problem of designing optimal linear codes (in terms of having the largest minimum di...
In this short note we state how we construct new good linear codes C over the finite field with q el...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
It is shown that minimum distance decoding of linear codes is accomplished by generating all codewor...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In this short note we show how one can decode linear error-correcting codes up to half the minimum d...
In coding theory, the problem of finding the shortest linear codes for a fixed set of parameters is ...
Abstract. Let [n, k, d]q-code be a linear code of length n, dimension k and min-imum Hamming distanc...