activity
20052011
most citedPermutation Arrays Under the Chebyshev Distance

5 citations · 9 across the 5 of their papers we have counts for

collaborators

5 papers

cs.IT2011★ 1 cited

A class of punctured simplex codes which are proper for error detection

Marco Baldi, Marco Bianchi, Franco Chiaraluce +1

Binary linear [n,k] codes that are proper for error detection are known for many combinations of n and k. For the remaining combinations, existence of proper codes is conjectured.…

cs.IT2011

The best possible upper bound on the probability of undetected error for linear codes of full support

Torleiv Kløve, Jinquan Luo

There is a known best possible upper bound on the probability of undetected error for linear codes. The codes with probability of undetected error meeting the bound have…

cs.IT2009★ 5 cited

Permutation Arrays Under the Chebyshev Distance

Torleiv Kløve, Te-Tsung Lin, Shi-Chun Tsai +1

An (n,d) permutation array (PA) is a set of permutations of length n with the property that the distance (under some metric) between any two permutations in the array is at least d…

cs.IT2007★ 3 cited

Exact and Approximate Expressions for the Probability of Undetected Error of Varshamov-Tenengol'ts Codes

Marco Baldi, Franco Chiaraluce, Torleiv Kløve

Computation of the undetected error probability for error correcting codes over the Z-channel is an important issue, explored only in part in previous literature. In this paper we…

cs.IT2005

Codes for error detection, good or not good

Irina Naydenova, Torleiv Klove

Linear codes for error detection on a q-ary symmetric channel are studied. It is shown that for given dimension k and minimum distance d, there exists a value μ(d,k) such that if C…