An \((r,s; m,n)\)-de Bruijn array is a periodic \(r \times s\) binary array in which each of the different \(m \times n\) matrices appears exactly once. C.T. Fan, S.M. Fan, S.L. Ma and M.K. Siu established a method to obtain either an \((r,2^n;m+1,n)\)-array or a \((2r,2^{n-1};m+1,n)\)-array from an \((r,s; m, n)\)-array. A class of square arrays are constructed by their method. In this paper, decoding algorithms for such arrays are described.
Citation
W.C. Shiu. Decoding de Bruijn Arrays Constructed by the \(FFMS\) Method[J], Ars Combinatoria, Volume 047. 33-48. .