AbstractUsing a result of Cohen [J. Combin. Theory Ser. A 51 (1989), 227–236], we get an upper bound for the size of the multiplier group of a cyclic difference set; this generalizes a result of Ho [J. Algebra 148 (1992), 325–336] on the multiplier groups of cyclic projective planes to arbitrary λ
AbstractWe investigate (m, n, k, λ1, λ2)-divisible difference sets in an abelian group admitting −1 ...
AbstractWith the exception of two (21, 5, 1) difference sets quoted in L. D. Baumert's 1971 survey, ...
AbstractLetDbe a (v,k,λ)-difference set in a groupG. Assume thatGhas a normal subgroupNsuch thatG/Ni...
AbstractA multiplier theorem in (J. Combinatorial Theory Ser. A, in press) is extended to cyclic gro...
This treatise is concerned with generalizations of the Multiplier Theorem for cyclic difference sets...
AbstractMann (Canad. J. Math. (1952), 222–226) has proved that 2 is a multiplier for a cyclic differ...
AbstractIn this paper, we consider (v, k, λ)-difference sets from the point of view of their multipl...
AbstractIn this paper, we consider (v, k, λ)-difference sets from the point of view of their multipl...
AbstractMann (Canad. J. Math. (1952), 222–226) has proved that 2 is a multiplier for a cyclic differ...
AbstractWe investigate (m, n, k, λ1, λ2)-divisible difference sets in an abelian group admitting −1 ...
AbstractThis note contains a list of (v, k, λ) difference sets in noncyclic groups, for k < 20
AbstractA construction is given for difference sets in certain non-cyclic groups with the parameters...
This is the second paper on addition sets. A generalization of Hall's Multiplier Theorem for differe...
AbstractThis paper is motivated by Bruck's paper (1955), in which he proved that the existence of cy...
We construct a family of difference sets D with parameters v = 3s+1 (3s+1 − 1)/2, k = (3s+1 + 1)/2, ...
AbstractWe investigate (m, n, k, λ1, λ2)-divisible difference sets in an abelian group admitting −1 ...
AbstractWith the exception of two (21, 5, 1) difference sets quoted in L. D. Baumert's 1971 survey, ...
AbstractLetDbe a (v,k,λ)-difference set in a groupG. Assume thatGhas a normal subgroupNsuch thatG/Ni...
AbstractA multiplier theorem in (J. Combinatorial Theory Ser. A, in press) is extended to cyclic gro...
This treatise is concerned with generalizations of the Multiplier Theorem for cyclic difference sets...
AbstractMann (Canad. J. Math. (1952), 222–226) has proved that 2 is a multiplier for a cyclic differ...
AbstractIn this paper, we consider (v, k, λ)-difference sets from the point of view of their multipl...
AbstractIn this paper, we consider (v, k, λ)-difference sets from the point of view of their multipl...
AbstractMann (Canad. J. Math. (1952), 222–226) has proved that 2 is a multiplier for a cyclic differ...
AbstractWe investigate (m, n, k, λ1, λ2)-divisible difference sets in an abelian group admitting −1 ...
AbstractThis note contains a list of (v, k, λ) difference sets in noncyclic groups, for k < 20
AbstractA construction is given for difference sets in certain non-cyclic groups with the parameters...
This is the second paper on addition sets. A generalization of Hall's Multiplier Theorem for differe...
AbstractThis paper is motivated by Bruck's paper (1955), in which he proved that the existence of cy...
We construct a family of difference sets D with parameters v = 3s+1 (3s+1 − 1)/2, k = (3s+1 + 1)/2, ...
AbstractWe investigate (m, n, k, λ1, λ2)-divisible difference sets in an abelian group admitting −1 ...
AbstractWith the exception of two (21, 5, 1) difference sets quoted in L. D. Baumert's 1971 survey, ...
AbstractLetDbe a (v,k,λ)-difference set in a groupG. Assume thatGhas a normal subgroupNsuch thatG/Ni...