Bounds on the maximum number of Latin squares in a mutually quasi-orthogonal set
Discrete Mathematics, 2001 In this paper we are concerned with finding an upper bound on Nq(n), the maximum number of Latin squares of order n in a mutually quasi-orthogonal set. In doing so, we make use of relationships with orthogonal frequency squares, equidistant permutation ...
Roger M Whitaker
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Pairwise “Orthogonal generalized room squares” and equidistant permutation arrays
, 1978 A generalized Room square S(r, λ; v) is an r × r array such that every cell in the array contains a subset of a v-set V. This subset could of course be the empty set. The array has the property that every element of V is contained precisely once in every
Vanstone, S.A
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