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20052022
most citedOn q-ary codes correcting all unidirectional errors of a limited magnitude

36 citations · 83 across the 10 of their papers we have counts for

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cs.IT2022

Coding and Bounds for Partially Defective Memory Cells

Haider Al Kim, Sven Puchinger, Ludo Tolhuizen +1

This paper considers coding for so-called partially stuck (defect) memory cells. Such memory cells can only store partial information as some of their levels cannot be used fully d…

cs.IT2018★ 4 cited

Maximum weight spectrum codes with reduced length

Gerard D Cohen, Ludo Tolhuizen

A q-ary linear code of dimension k is called a maximum weight spectrum (MWS) code if it has the maximum possible number (viz. (q^k-1)/(q-1)) of different non-zero weights. We const…

cs.IT2011

A generalisation of the Gilbert-Varshamov bound and its asymptotic evaluation

Ludo Tolhuizen

The Gilbert-Varshamov (GV) lower bound on the maximum cardinality of a q-ary code of length n with minimum Hamming distance at least d can be obtained by application of Turan's the…

cs.IT2010★ 2 cited

Bounds for codes for a non-symmetric ternary channel

Ludo Tolhuizen

We provide bounds for codes for a non-symmetric channel or, equivalently, for ternary codes with the Manhattan distance.

cs.IT2007

Optimal codes for correcting a single (wrap-around) burst of errors

Henk D. L. Hollmann, Ludo M. G. M. Tolhuizen

In 2007, Martinian and Trott presented codes for correcting a burst of erasures with a minimum decoding delay. Their construction employs [n,k] codes that can correct any burst of…

cs.IT2006★ 36 cited

On q-ary codes correcting all unidirectional errors of a limited magnitude

R. Ahlswede, H. Aydinian, L. H. Khachatrian +1

We consider codes over the alphabet Q={0,1,..,q-1}intended for the control of unidirectional errors of level l. That is, the transmission channel is such that the received word can…