With the intent to discover block designs from groups of order 256 and higher that have the symmetric difference property, we analyze these block designs through products of groups that give smaller block designs with the symmetric difference property (SDP). This research expands upon the knowledge of SDP designs by looking at designs that come from groups of extremely high orders, which we analyze by looking at the difference sets of these groups. This will give way to new SDP designs that can be analyzed and studied in the near future
Among the unsolved problems in mathematics listed on Wolfram Mathworld's website is finding a formul...
Difference sets are mathematical structures which arise in algebra and combinatorics, with applicati...
AbstractThe correspondence between a (96,20,4) symmetric design having regular automorphism group an...
AbstractThe automorphism groups of the symmetric 2-(64, 28, 12) designs with the symmetric differenc...
Abstract. New (96, 20, 4)-symmetric design has been constructed, unique under the assumption of an a...
In this paper, the topics of symmetric designs and difference sets are discussed both separately and...
AbstractThe four symmetric 2-(64, 28, 12) designs with the symmetric difference property are charact...
We characterize those symmetric designs with a Singer group G which admit a quasi-regular G-invarian...
AbstractThe first infinite families of symmetric designs were obtained from finite projective geomet...
Difference sets corresponding to a class of symmetric designs / Siu Lun Ma, Bernhard Schmidt. - In: ...
AbstractWe establish, among other things, a family of symmetric block designs with parameters (v, k,...
The automorphism groups of the symmetric 2-(64, 28, 12) designs with the symmetric difference proper...
In this paper we either prove the non-existence or give explicit construction of all (v, k, λ) symme...
Using the list of 2607 so far constructed (96,20,4) difference sets as a source, we checked the rela...
A (v, k, λ) difference set is a k-element subset D of a group G of order v for which the multiset {d...
Among the unsolved problems in mathematics listed on Wolfram Mathworld's website is finding a formul...
Difference sets are mathematical structures which arise in algebra and combinatorics, with applicati...
AbstractThe correspondence between a (96,20,4) symmetric design having regular automorphism group an...
AbstractThe automorphism groups of the symmetric 2-(64, 28, 12) designs with the symmetric differenc...
Abstract. New (96, 20, 4)-symmetric design has been constructed, unique under the assumption of an a...
In this paper, the topics of symmetric designs and difference sets are discussed both separately and...
AbstractThe four symmetric 2-(64, 28, 12) designs with the symmetric difference property are charact...
We characterize those symmetric designs with a Singer group G which admit a quasi-regular G-invarian...
AbstractThe first infinite families of symmetric designs were obtained from finite projective geomet...
Difference sets corresponding to a class of symmetric designs / Siu Lun Ma, Bernhard Schmidt. - In: ...
AbstractWe establish, among other things, a family of symmetric block designs with parameters (v, k,...
The automorphism groups of the symmetric 2-(64, 28, 12) designs with the symmetric difference proper...
In this paper we either prove the non-existence or give explicit construction of all (v, k, λ) symme...
Using the list of 2607 so far constructed (96,20,4) difference sets as a source, we checked the rela...
A (v, k, λ) difference set is a k-element subset D of a group G of order v for which the multiset {d...
Among the unsolved problems in mathematics listed on Wolfram Mathworld's website is finding a formul...
Difference sets are mathematical structures which arise in algebra and combinatorics, with applicati...
AbstractThe correspondence between a (96,20,4) symmetric design having regular automorphism group an...