The intersection () of a linear code and its Euclidean dual (Hermitian dual) is called the
Euclidean (Hermitian) hull of this code. It is natural to consider the hull-variation problem …

Linear complementary dual codes (shortly LCD codes) are codes whose intersections with
their dual codes are trivial. These codes were first introduced by Massey in 1992 …

Linear complementary dual (LCD) codes are a class of linear codes introduced by Massey
in 1964. LCD codes have been extensively studied in literature recently. In addition to their …

Linear complementary dual (LCD) codes and self-orthogonal codes have attracted wide
attention in recent years for some practical applications. Hence, in this letter, we use …

Linear complementary pairs (LCPs) of codes play an important role in armoring
implementations against sidechannel attacks and fault injection attacks. One of the most …

The hull of a linear code over finite fields is the intersection of the code and its dual code,
which has been widely studied due to its wide applications. In this paper, we develop a …

In this paper, we clarify some aspects of LCD codes in the literature. We first prove that non-
free LCD codes do not exist over finite commutative Frobenius local rings. We then obtain a …

We give two methods for constructing many linear complementary dual (LCD for short)
codes from a given LCD code, by modifying some known methods for constructing self-dual …

Linear complementary dual (LCD) codes are linear codes that intersect with their dual
trivially. We give a characterization of LCD codes over F _q F q having large minimum …

The hull of a linear code is defined to be the intersection of the code and its dual, and was
originally introduced to classify finite projective planes. The hull plays an important role in …