Pages that link to "Item:Q1977366"
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The following pages link to The strongly regular (40, 12, 2, 4) graphs (Q1977366):
Displaying 20 items.
- Self-orthogonal codes from the strongly regular graphs on up to 40 vertices (Q326339) (← links)
- Strongly regular graphs with non-trivial automorphisms (Q615990) (← links)
- 5-chromatic strongly regular graphs (Q856856) (← links)
- Equiangular lines in Euclidean spaces (Q891831) (← links)
- Strongly regular graphs with parameters \((4m^{4},2m^{4}+m^{2},m^{4}+m^{2},m^{4}+m^{2})\) exist for all \(m>1\) (Q992782) (← links)
- Higmanian rank-5 association schemes on 40 points (Q1024880) (← links)
- New strongly regular graphs from orthogonal groups \(O^+(6, 2)\) and \(O^-(6, 2)\) (Q1660252) (← links)
- Strongly regular graphs from classical generalized quadrangles (Q1675283) (← links)
- Regular two-graphs on 36 vertices (Q1899427) (← links)
- A classification of the strongly regular generalised Johnson graphs (Q1928568) (← links)
- Graphs cospectral with \(\operatorname{NU}(n + 1,q^2)\), \(n \neq 3\) (Q1981688) (← links)
- On the \(\mathrm{PSU}(4,2)\)-invariant vertex-transitive strongly regular \((216, 40, 4, 8)\) graph (Q2175785) (← links)
- Classification of some strongly regular subgraphs of the McLaughlin graph (Q2468023) (← links)
- The strongly regular (45,\,12,\,3,\,3) graphs (Q2500951) (← links)
- Classification of three-class association schemes using backtracking with dynamic variable ordering (Q2570104) (← links)
- A new construction of strongly regular graphs with parameters of the complement symplectic graph (Q2684897) (← links)
- Classification of regular two-graphs on 36 and 38 vertices (Q2760451) (← links)
- (40, 13, 4)-designs derived from strongly regular graphs (Q3973806) (← links)
- New regular two-graphs on 38 and 42 vertices (Q5060323) (← links)
- The pseudo-geometric graphs for generalized quadrangles of order \((3,t)\) (Q5946641) (← links)