AbstractUsing certain sets of points of a finite projective geometry some results are obtained from properties of two-weight projective codes. A problem concerning complete caps is solved. A deep connection between binary uniformily packed codes and difference sets over elementary Abelian 2-groups is established and a characterization of these difference sets is given
By a classical result of Bonisoli, the equidistant linear codes over GF(q) are, up to monomial equiv...
AbstractThe notion of a projective system, defined as a set X of n-points in a projective space over...
A projective multiset is a collection of projective points, which are not necessarily distinct. A li...
AbstractUsing certain sets of points of a finite projective geometry some results are obtained from ...
The hyperplanes intersecting a 2-weight code in the same number of points obviously form the point s...
We survey the relationships between two-weight linear [n, k] codes over GF(q), projective (n, k, h1,...
Apart from being an interesting and exciting area in combinatorics with beautiful results, finite pr...
AbstractWe construct new linear two-weight codes over the finite field with q elements. To do so we ...
AbstractDelsarte showed that for any projective linear code over a finite field GF(pr) with two nonz...
All binary projective two-weight codes with parameters [27,6,12] and [35,6,16] are enumerated up to ...
It is well known (and due to Delsarte [3]) that the three concepts (i) two-weight projective code, (...
AbstractIt is well known (and due to Delsarte [3]) that the three concepts (i) two-weight projective...
The paper gives a matrix-free presentation of the correspondence between full-length linear codes an...
By a classical result of Bonisoli, the equidistant linear codes over GF(q) are, up to monomial equiv...
AbstractThe notion of a projective system, defined as a set X of n-points in a projective space over...
A projective multiset is a collection of projective points, which are not necessarily distinct. A li...
AbstractUsing certain sets of points of a finite projective geometry some results are obtained from ...
The hyperplanes intersecting a 2-weight code in the same number of points obviously form the point s...
We survey the relationships between two-weight linear [n, k] codes over GF(q), projective (n, k, h1,...
Apart from being an interesting and exciting area in combinatorics with beautiful results, finite pr...
AbstractWe construct new linear two-weight codes over the finite field with q elements. To do so we ...
AbstractDelsarte showed that for any projective linear code over a finite field GF(pr) with two nonz...
All binary projective two-weight codes with parameters [27,6,12] and [35,6,16] are enumerated up to ...
It is well known (and due to Delsarte [3]) that the three concepts (i) two-weight projective code, (...
AbstractIt is well known (and due to Delsarte [3]) that the three concepts (i) two-weight projective...
The paper gives a matrix-free presentation of the correspondence between full-length linear codes an...
By a classical result of Bonisoli, the equidistant linear codes over GF(q) are, up to monomial equiv...
AbstractThe notion of a projective system, defined as a set X of n-points in a projective space over...
A projective multiset is a collection of projective points, which are not necessarily distinct. A li...
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