Existence of frame SOLS of type anb1
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Lie Zhu | Hantao Zhang | Yungqing Xu | Hantao Zhang | Lie Zhu | Yun-Fei Xu
[1] Robert K. Brayton,et al. SELF-ORTHOGONAL LATIN SQUARES , 2003 .
[2] Chen Kejun,et al. On the existence of skew room frames of type t^u , 1996, Ars Comb..
[3] Charles J. Colbourn,et al. Supports of (ν,4,2) designs , 1991 .
[4] Zhu Lie,et al. Existence of frame sols of type 2nu1 , 1995 .
[5] Lie Zhu,et al. Incomplete self-orthogonal latin squares ISOLS(6m + 6, 2m) exist for all m , 1991, Discret. Math..
[6] Katherine Heinrich,et al. INCOMPLETE SELF-ORTHOGONAL LATIN SQUARES , 1987 .
[7] R. Julian R. Abel,et al. A few more incomplete self-orthogonal Latin squares and related designs , 2000, Australas. J Comb..
[8] Joseph Douglas Horton. Sub-Latin Squares and Incomplete Orthogonal Arrays , 1974, J. Comb. Theory, Ser. A.
[9] Katherine Heinrich,et al. Existence of orthogonal latin squares with aligned subsquares , 1986, Discret. Math..
[10] Lie Zhu,et al. The spectrum of HSOLSSOM(hn) where h is even , 1996, Discret. Math..
[11] Lie Zhu,et al. Further results on the existence of HSOLSSOM(hn) , 1996, Australas. J Comb..
[12] R. C. Bose,et al. Further Results on the Construction of Mutually Orthogonal Latin Squares and the Falsity of Euler's Conjecture , 1960, Canadian Journal of Mathematics.
[13] A. S. Hedayat,et al. On the theory and application of sum composition of Latin squares and orthogonal Latin squares. , 1974 .
[14] Charles J. Colbourn,et al. Edge-coloured designs with block size four , 1988 .
[15] C. Colbourn,et al. CRC Handbook of Combinatorial Designs , 1996 .
[16] A. E. Brouwer,et al. stichting mathematisch centrum , 2006 .
[17] Douglas R. Stinson,et al. A general construction for group-divisible designs , 1981, Discret. Math..