Abstract
We determine two types of generalized exponent sets for tournaments with given order. In the course of proving the main results we find the following result, which may be interesting in its own right: When $n$ is large enough, almost all tournaments on $n$ vertices have the property that there is a path of length $2$ from each vertex $u$ to each vertex $v \ne u$.
Citation
Bo Zhou. Jian Shen. "ON GENERALIZED EXPONENTS OF TOURNAMENTS." Taiwanese J. Math. 6 (4) 565 - 572, 2002. https://doi.org/10.11650/twjm/1500407480
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