Let Gamma be a distance-regular graph with l(1, a(1), b(1)) = 1 and c(s + 1) = 1 for some positive integer s. We show the existence of a certain distance-regular graph of diameter s, containing given two vertices at distance s, as a subgraph in Gamma. (C) 1996 Academic Press Limited
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Univ Delaware, Dept Math Sci, Newark, DE 19716 USAUniv Delaware, Dept Math Sci, Newark, DE 19716 USA
Cioaba, Sebastian M.
Elzinga, Randall J.
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Royal Mil Coll Canada, Dept Math, Kingston, ON K7K 7B4, Canada
Info Tech Res Grp, London, ON N6B 1Y8, CanadaUniv Delaware, Dept Math Sci, Newark, DE 19716 USA
Elzinga, Randall J.
Markiewitz, Michelle
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Univ Delaware, Dept Math Sci, Newark, DE 19716 USAUniv Delaware, Dept Math Sci, Newark, DE 19716 USA
Markiewitz, Michelle
Meulen, Kevin Vander
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Redeemer Univ Coll, Dept Math, Ancaster, ON L9K 1J4, CanadaUniv Delaware, Dept Math Sci, Newark, DE 19716 USA
Meulen, Kevin Vander
Vanderwoerd, Trevor
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Redeemer Univ Coll, Dept Math, Ancaster, ON L9K 1J4, Canada
Univ Waterloo, Dept Civil & Environm Engn, Waterloo, ON N2L 3G1, CanadaUniv Delaware, Dept Math Sci, Newark, DE 19716 USA
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Institute of Mathematics and Mechanics, Ural Branch, Russian Academy of Sciences, EkaterinburgInstitute of Mathematics and Mechanics, Ural Branch, Russian Academy of Sciences, Ekaterinburg