Pages that link to "Item:Q1220934"
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The following pages link to On the theory and application of sum composition of Latin squares and orthogonal Latin squares (Q1220934):
Displaying 15 items.
- Existence of \(r\)-self-orthogonal Latin squares (Q817762) (← links)
- Existence of three HMOLS of type \(2^nu^{1}\) (Q839763) (← links)
- Further results on incomplete (3,2,1)-conjugate orthogonal idempotent Latin squares (Q918555) (← links)
- Some new conjugate orthogonal Latin squares (Q1092909) (← links)
- Semi-Latin squares (Q1099911) (← links)
- A generalization of sum composition: Self orthogonal latin square design with sub self orthogonal latin square designs (Q1242923) (← links)
- Diagonally cyclic Latin squares. (Q1427437) (← links)
- Frame self-orthogonal Mendelsohn triple systems (Q1780305) (← links)
- A conversation with Samad Hedayat (Q1790377) (← links)
- Construction of orthogonal latin squares using left neofields (Q1801682) (← links)
- Row-column designs for comparing treatments with a control (Q1918138) (← links)
- Frame self-orthogonal Mendelsohn triple systems of type \(h^n\) (Q2519821) (← links)
- Existence of frame sols of type 2<sup>n</sup>u<sup>1</sup> (Q4373386) (← links)
- (Q5094590) (← links)
- Existence of frame SOLS of type \(a^nb^1\) for odd \(n\) (Q5934188) (← links)