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Large Sets of Pure Directed Triple Systems with Index λ
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Large Sets of Pure Directed Triple Systems with Index λ
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Large Sets of Pure Directed Triple Systems with Index λ
Large Sets of Pure Directed Triple Systems with Index λ
Journal Article

Large Sets of Pure Directed Triple Systems with Index λ

2010
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Overview
A directed triple system of order v with index λ, briefly by DTS(v,λ), is a pair (X, B) where X is a v-set and B is a collection of transitive triples (blocks) on X such that every ordered pair of X belongs to λ blocks of B. A simple DTS(v, λ) is a DTS(v, λ) without repeated blocks. A simple DTS(v, ),) is called pure and denoted by PDTS(v, λ) if (x, y, z) ∈ B implies (z, y, x), (z, x, y), (y, x, z), (y, z, x), (x, z, y) B. A large set of disjoint PDTS(v, λ), denoted by LPDTS(v, λ), is a collection of 3(v - 2)/λ disjoint pure directed triple systems on X. In this paper, some results about the existence for LPDTS(v, λ) are presented. Especially, we determine the spectrum of LPDTS(v, 2).
Publisher
Institute of Mathematics, Chinese Academy of Sciences and Chinese Mathematical Society