Pages that link to "Item:Q1347257"
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The following pages link to Non-abelian Hadamard difference sets (Q1347257):
Displaying 29 items.
- Bi-Cayley normal uniform multiplicative designs (Q297914) (← links)
- On the existence of Hadamard difference sets in groups of order 400 (Q326336) (← links)
- Some REALLY beautiful Hadamard matrices (Q601109) (← links)
- Non-Abelian skew Hadamard difference sets fixed by a prescribed automorphism (Q616437) (← links)
- Semi-regular relative difference sets with large forbidden subgroups (Q958750) (← links)
- Regular groups on generalized quadrangles and nonabelian difference sets with multiplier -1 (Q1184496) (← links)
- On non-Abelian group difference sets (Q1210555) (← links)
- On reversible abelian Hadamard difference sets (Q1299799) (← links)
- Nested Hadamard difference sets (Q1365490) (← links)
- The combinatorics of binary arrays (Q1365504) (← links)
- Linear codes and the existence of a reversible Hadamard difference set in \(\mathbb{Z}_ 2\times \mathbb{Z}_ 2\times \mathbb{Z}_ 5^ 4\) (Q1369688) (← links)
- A unifying construction for difference sets (Q1369732) (← links)
- A note on almost difference sets in nonabelian groups (Q1647554) (← links)
- Abelian difference sets with multiplier minus one (Q1823950) (← links)
- The solution of the Waterloo problem (Q1899075) (← links)
- On difference sets in groups of order \(4p^ 2\) (Q1903008) (← links)
- Relative difference sets with \(n=2\) (Q1910502) (← links)
- Non-splitting abelian \((4t,2,4t,2t)\) relative difference sets and Hadamard cocycles (Q1972354) (← links)
- Difference sets disjoint from a subgroup. II: Groups of order \(4p^2\) (Q2053696) (← links)
- An algorithm for enumerating difference sets (Q2325366) (← links)
- Almost difference sets in nonabelian groups (Q2416933) (← links)
- Tightening Turyn's bound for Hadamard difference sets (Q2481682) (← links)
- Recent progress in algebraic design theory (Q2566180) (← links)
- New difference sets in nonabelian groups of order 100 (Q2781047) (← links)
- On the existence of a class of \((v,k,\lambda)\) difference sets with \(k<350\), \(n=m^2\), \(m=5,8,9,11,13,14\) and \(v \equiv 0 \mod 68\) (Q2864858) (← links)
- New symmetric designs and nonabelian difference sets with parameters (100, 45, 20) (Q4500698) (← links)
- Triple arrays from difference sets (Q4600161) (← links)
- Looking for difference sets in \(D_{2p}\times\mathbb{Z}_q\) (Q4934839) (← links)
- Genuinely nonabelian partial difference sets (Q6576928) (← links)
