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The antipodal layers problem
β Scribed by Glenn Hurlbert
- Book ID
- 103061190
- Publisher
- Elsevier Science
- Year
- 1994
- Tongue
- English
- Weight
- 481 KB
- Volume
- 128
- Category
- Article
- ISSN
- 0012-365X
No coin nor oath required. For personal study only.
β¦ Synopsis
For n > 2k and [n] = { 1,2, . . , n}, let the bipartite graph 4,t have vertices {A c [n] 1) A I= k or n-k) and edges {(A, B)j A c B}. It has been conjectured that Ask+ I,t (the middle two levels of the Boolean lattice .!!2z"f') is Hamiltonian, and we conjecture the same for arbitrary n. Here we show that the conjecture holds for n bigger than roughly k', with k large enough. We also define a new product between ranked posets, giving rise to many new representations of _&+ l.lr.
π SIMILAR VOLUMES
The antipodal graph of a graph G, denoted by A(G), is the graph on the same vertices as of G, two vertices being adjacent if the distance between them is equal to the diameter of G. A graph is said to be antipodal if it is the antipodal graph A (I4) of some graph H. We give a necessary and sufficien