The following pages link to (Q4876928):
Displaying 50 items.
- Group divisible designs with block size four and group type \(g^um^1\) (Q488264) (← links)
- On the existence of holey 4-cycle frames (Q488292) (← links)
- Completely reducible super-simple designs with block size five and index two (Q494593) (← links)
- Ovals and hyperovals in nets (Q557076) (← links)
- Decomposing complete tripartite graphs into 5-cycles when the partite sets have similar size (Q657830) (← links)
- Four MOLS of orders 20, 30, 38, and 44 (Q690037) (← links)
- Frames with block size four and index three (Q697996) (← links)
- On the \((v,5,\lambda)\)-family of Bhaskar Rao designs (Q698020) (← links)
- Group divisible designs with block size four and group type \(g^um^{1}\) where \(g\) is a multiple of 8 (Q708368) (← links)
- Existence of 2 SOLS and 2 ISOLS (Q764871) (← links)
- Halving Steiner 2-designs (Q879328) (← links)
- Group divisible designs with three groups and block size four (Q879385) (← links)
- Super-simple \((v,5,4)\) designs (Q881570) (← links)
- The asymptotic existence of \(\mathrm{DR}(v,k,k-1)\)-BIBDs (Q887440) (← links)
- A construction of \(t\)-fold perfect splitting authentication codes with equal deception probabilities (Q892298) (← links)
- Almost resolvable maximum packings of complete graphs with 5-cycles (Q893340) (← links)
- Possible orders for the stabilizer of a set of M. O. L. S (Q919001) (← links)
- Resolvable balanced incomplete block designs with subdesigns of block size 4 (Q924949) (← links)
- Good equidistant codes constructed from certain combinatorial designs (Q941348) (← links)
- Existence of directed triplewhist tournaments with the three person property \(3PDTWh(v)\) (Q948687) (← links)
- Super-simple, pan-orientable and pan-decomposable GDDs with block size 4 (Q966044) (← links)
- Some implications on amorphic association schemes (Q966056) (← links)
- Minimum embedding of Steiner triple systems into \((K_4 - e)\)-designs. II (Q998536) (← links)
- Further results on \((v,\{5,w^*\},1)\)-PBDs (Q1025489) (← links)
- Existence of \(r\)-fold perfect \((v,K,1)\)-Mendelsohn designs with \(K\subseteq \{4,5,6,7\}\) (Q1044948) (← links)
- Structure of PD-cycles and MOLS through them (Q1080854) (← links)
- Holey self-orthogonal Latin squares with symmetric orthogonal mates (Q1293430) (← links)
- Maximal sets of mutually orthogonal Latin squares (Q1297474) (← links)
- Quintessential pairwise balanced designs (Q1299033) (← links)
- Kirkman school project designs (Q1301652) (← links)
- Existence of holey 3-GDDs of type \((u,g^t w^1)\) (Q1301721) (← links)
- Weakly union-free maximum packings (Q1306740) (← links)
- Aspects of complete sets of \(9\times 9\) pairwise orthogonal latin squares (Q1356490) (← links)
- Weakly union-free twofold triple systems (Q1387611) (← links)
- Balanced incomplete block designs with block size 9. II. (Q1428513) (← links)
- Existence of \((v,\{5,w^*\},1)\)-PBDs. (Q1428515) (← links)
- Room square patterns (Q1569863) (← links)
- The existence of \(\text{KS}_3(v;2,4)\) (Q1584275) (← links)
- Directed covering with block size 5 and index even (Q1584320) (← links)
- The existence of perfect Mendelsohn designs with block size 7 (Q1584405) (← links)
- Transversal designs in classical planes and spaces (Q1586132) (← links)
- Existence of incomplete canonical Kirkman packing designs (Q1686013) (← links)
- Parity of sets of mutually orthogonal Latin squares (Q1689035) (← links)
- The number of different reduced complete sets of MOLS corresponding to \(\mathrm{PG} (2,q)\) (Q1754385) (← links)
- Quasigroups satisfying Stein's third law with a specified number of idempotents (Q1759401) (← links)
- Super-simple balanced incomplete block designs with block size 4 and index 6 (Q1781533) (← links)
- Construction of orthogonal latin squares using left neofields (Q1801682) (← links)
- New product theorems for \(Z\)-cyclic whist tournaments (Q1806220) (← links)
- Existence of OBIBDs with \(k=4\) with and without nesting (Q1810624) (← links)
- Whist tournaments with the three person property (Q1827802) (← links)
