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A connected digraph in which the in-degree of any vertex equals its out-degree is Eulerian, this baseline result is used as the basis of existence proofs for universal cycles (also known as generalized deBruijn cycles or U-cycles) of several combinatorial objects. We extend the body of known results by presenting new results on the existence of universal cycles of monotone, “augmented onto”, and Lipschitz functions in addition to universal cycles of certain types of lattice paths and random walks.

生成讲解博客的中文版本

生成AI智能校验的中文版本