K
K. B. Reid
Researcher at Louisiana State University
Publications - 9
Citations - 74
K. B. Reid is an academic researcher from Louisiana State University. The author has contributed to research in topics: Vertex (geometry) & Cubic graph. The author has an hindex of 4, co-authored 9 publications receiving 69 citations. Previous affiliations of K. B. Reid include California State University San Marcos.
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Every vertex a king
TL;DR: A new inductive proof is given for the existence of an n-tournament with exactly k kings for all integers n >= k >= 1 with the following exceptions: k = 2 with n arbitrary, and n = k = 4 (in which cases no such n-Tournament exists).
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Bypasses in asymmetric digraphs
TL;DR: In this article, the authors investigated asymmetric digraphs in which each line has a 2-bypass, and the relationship between Z-and longer bypasses was investigated.
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Cycles in the complement of a tree
TL;DR: It is shown that the complement of the tree with n nodes and exactly two adjacent non-endnode, one of which is adjacent to exactly two endnodes, contains fewer cycles than the completeness of any other tree withn nodes.
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Equivalence of n-tournaments via k-path reversals
TL;DR: The main result of this paper is to show that given any two tournaments of the same size, one can be transformed into the other by successively reversing the orientation of paths of a fixed length.
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Mutually disjoint families of 0-1 sequences
TL;DR: The object of this note is to find the maximum number of pairwise disjoint families and to determine the maximum possible number of distinct fixed positions.