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Disjoint Intersection Problem For Steiner Triple Systems

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Srinivasan_Sangeetha_36.pdf (287.3Kb)
Date
2007-12-15
Author
Srinivasan, Sangeetha
Type of Degree
Thesis
Department
Mathematics and Statistics
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Abstract
Let (S, T_1) and (S, T_2) be two Steiner Triple systems on the set S of symbols with the set of triples T_1 and T_2 respectively. They are said to intersect in m blocks if |T_1 intersection T_2| = m. Further, if the blocks in T_1 intersection T_2 are pairwise disjoint then (S, T_1) and (S, T_2) are said to intersect in m pairwise disjoint blocks and are said to have disjoint intersection. The Disjoint Intersection Problem for Steiner Triple Systems is to completely determine Int_d(v) = set of all m such that, there exist two Steiner triple systems of order v intersecting in m pairwise disjoint blocks. Int_d(v) was determined by Chee. Here we describe a different proof of his result using a modification of the Bose and Skolem Constructions.
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287.3Kb
URI
http://hdl.handle.net/10415/111

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