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  • Constructions of Difference... Constructions of Difference Systems of Sets From Finite Projective Geometry
    FAN, Cui-Ling; LEI, Jian-Guo IEEE transactions on information theory, 2012-Jan., 2012, 2012-01-00, 20120101, Letnik: 58, Številka: 1
    Journal Article
    Recenzirano

    Difference systems of sets (DSSs) are combinatorial structures introduced by Levenshtein in connection with code synchronization. In this paper, some recursive constructions of DSSs obtained from ...
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  • Cycles in projective spaces Cycles in projective spaces
    Aceves, Elaina; Heywood, David; Klahr, Ashley ... Journal of geometry, 04/2014, Letnik: 105, Številka: 1
    Journal Article
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    Odprti dostop

    We prove that every possible k -cycle can be embedded into PG ( n , q ), for all n ≥  3.
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  • Non-Embeddability of Geomet... Non-Embeddability of Geometric Lattices and Buildings
    Tancer, Martin; Vorwerk, Kathrin Discrete & computational geometry, 06/2014, Letnik: 51, Številka: 4
    Journal Article
    Recenzirano
    Odprti dostop

    A fundamental question for simplicial complexes is to find the lowest dimensional Euclidean space in which they can be embedded. We investigate this question for order complexes of posets. We show ...
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35.
  • On parallelisms of PG(5, 2) invariant under a cyclic subgroup of order 21
    Topalova, Svetlana; Zhelezova, Stela 2021 XVII International Symposium "Problems of Redundancy in Information and Control Systems" (REDUNDANCY), 2021-Oct.-25
    Conference Proceeding

    A spread in PG(n, q) is a set of lines such that each point is in exactly one line. A parallelism is a partition of the set of lines of PG(n, q) to spreads. The construction of spreads and ...
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  • Some parallelisms of PG(3, 5) involving a definite type of spread
    Topalova, Svetlana; Zhelezova, Stela 2020 Algebraic and Combinatorial Coding Theory (ACCT), 2020-Oct.-11
    Conference Proceeding

    There are 372 parallelisms of PG(3,5) which have been explicitly constructed and studied before the present paper. They contain all but one of the 21 nonisomorphic spreads of this projective space. ...
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