On mutually orthogonal Knut Vik designs

Kasra Afsarinejad

Statistics & Probability Letters, 1987, vol. 5, issue 5, 323-324

Abstract: It is shown that if n = p1[alpha]1p2[alpha]2...pr[alpha]r is the factorization of the integer n into powers of the distinct primes p1, p2,...,pr, then there exist at least N(n) mutually orthogonal Knut Vik designs of order n where N(n)[greater-or-equal, slanted]min(pi-3), I = 1,...,r.

Keywords: 62K15; 05B15; Knut; Vik; designs; orthogonal; Knut; Vik; designs (search for similar items in EconPapers)
Date: 1987
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