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THE NUMBER OF ORTHOGONAL LATIN SQUARES.SZAJOWSKI K.1976; ZASTOSOW. MAT.; POLSKA; DA. 1976; VOL. 15; NO 1; PP. 85-102; ABS. POL.; BIBL. 14 REF.Article

MAXIMAL SETS OF LATIN SQUARES AND PARTIAL TRANSVERSALS.DRAKE DA.1977; J. STATIST. PLANNG INFER.; NETHERL.; DA. 1977; VOL. 1; NO 2; PP. 143-149; BIBL. 15 REF.Article

NONEXISTENCE OF A TRIPLE OF ORTHOGONAL LATIN SQUARES OF ORDER 10 WITH GROUP OF ORDER 25. A SEARCH MADE SHORT.PARKER ET.1975; J. COMBINATOR. THEORY A; U.S.A.; DA. 1975; VOL. 19; NO 2; PP. 243-244Article

SELF ORTHOGONAL LATIN SQUARE DESIGNS AND THEIR IMPORTANCE. II.HEDAYAT A.1975; BIOMETRICS; U.S.A.; DA. 1975; VOL. 31; NO 3; PP. 755-759; ABS. FR.; BIBL. 17 REF.Article

CONCERNING THE NUMBER OF MUTUALLY ORTHOGONAL LATIN SQUARES.WILSON RM.1974; DISCRETE MATH.; NETHERL.; DA. 1974; VOL. 9; NO 2; PP. 181-198; BIBL. 15 REF.Article

A LATIN SQUARE WITH ORTHOGONAL MATE AND NO AUTOMORPHISM.PARKER ET.1974; J. COMBINATOR. THEORY, A; U.S.A.; DA. 1974; VOL. 17; NO 2; PP. 267-268Article

UN' OSSERVAZIONE SULLA COSTRUZIONE DI COPPIE DI QUADRATI LATINI MUTUAMENTE ORTOGONALI CON IL METODO DI COMPOSIZIONE = UNE OBSERVATION SUR LA CONSTRUCTION DES COUPLES DE CARRES LATINS MUTUELLEMENT ORTHOGONAUX AVEC LA METHODE DE COMPOSITIONPELLEGRINO G.1972; ATTI SEMINAR. MAT. FIS. UNIV. MODENA; ITAL.; DA. 1972; VOL. 21; NO 1; PP. 113-125; BIBL. 4 REF.Serial Issue

REMARKS ON SADE'S DISPROOF OF THE EULER CONJECTURE WITH AN APPLICATION TO LATIN SQUARE ORTHOGONAL TO THEIR TRANSPOSE.CRAMPIN DJ; HILTON AJW.1975; J. COMBINATOR. THEORY, A; U.S.A.; DA. 1975; VOL. 18; NO 1; PP. 47-59; BIBL. 12 REF.Article

AN EXTENSION OF MANN'S THEOREM TO A TRIPLE OF MUTUALLY ORTHOGONAL LATIN SQUARES OF ORDER 10BROWN JW.1972; J. COMBINATOR. THEORY, A; U.S.A.; DA. 1972; VOL. 12; NO 3; PP. 316-318; BIBL. 1 REF.Serial Issue

A NUMBER-THEORETIC FUNCTION RELATED TO LATIN SQUARES.CRUSE AB.1975; J. COMBINATOR. THEORY, A; U.S.A.; DA. 1975; VOL. 19; NO 3; PP. 264-277; BIBL. 16 REF.Article

A NOTE ON THE CONSTRUCTION OF MUTUALLY ORTHOGONAL LATIN SQUARES.BOOB BS; AGRAWAL HL.1976; BIOMETRICS; U.S.A.; DA. 1976; VOL. 32; NO 1; PP. 191-193; ABS. FR.; BIBL. 5 REF.Article

ANALYSE DES CODES BINOIDAUX BASES SUR UN COUPLE DE CARRES LATINS ORTHOGONAUXRAKHMATKARIEN EH U; TRET'YAKOVA EI.1974; IN: KODIROVANIE SLOZHNYKH SIST.; MOSKVA; NAUKA; DA. 1974; PP. 69-76Book Chapter

Orthogonal latin squares with subsquaresZHU, L.Discrete mathematics. 1984, Vol 48, Num 2-3, pp 315-321, issn 0012-365XArticle

Orthogonal latin squares: an application of experiment design to compiler testingMANDL, R.Communications of the ACM. 1985, Vol 28, Num 10, pp 1054-1058, issn 0001-0782Article

Existence of Steiner seven-cycle systemsABEL, R. J. R; BENNETT, F. E; GE, G et al.Discrete mathematics. 2002, Vol 252, Num 1-3, pp 1-16, issn 0012-365XArticle

Sets of partially orthogonal latin squares and projective planesKEEDWELL, A. D; MULLEN, G. L.Discrete mathematics. 2004, Vol 288, Num 1-3, pp 49-60, issn 0012-365X, 12 p.Article

A Branch & Cut algorithm for a four-index assignment problemAPPA, G; MAGOS, D; MOURTOS, I et al.The Journal of the Operational Research Society. 2004, Vol 55, Num 3, pp 298-307, issn 0160-5682, 10 p.Article

Existence of V(m, t) vectorsCHEN, K; ZHU, L.Journal of statistical planning and inference. 2002, Vol 106, Num 1-2, pp 461-471, issn 0378-3758, 11 p.Article

Mutually orthogonal latin squares: a brief survey of constructionsCOLBOURN, Charles J; DINITZ, Jeffrey H.Journal of statistical planning and inference. 2001, Vol 95, Num 1-2, pp 9-48, issn 0378-3758Article

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