Search Results - "Borozan, Valentin"

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  1. 1

    Proper connection of graphs by Borozan, Valentin, Fujita, Shinya, Gerek, Aydin, Magnant, Colton, Manoussakis, Yannis, Montero, Leandro, Tuza, Zsolt

    Published in Discrete mathematics (06-09-2012)
    “…An edge-colored graph G is k-proper connected if every pair of vertices is connected by k internally pairwise vertex-disjoint proper colored paths. The…”
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    Journal Article
  2. 2

    Minimal Valid Inequalities for Integer Constraints by Borozan, Valentin, Cornuejols, Gerard

    Published in Mathematics of operations research (01-08-2009)
    “…In this paper, we consider a semi-infinite relaxation of mixed-integer linear programs. We show that minimal valid inequalities for this relaxation correspond…”
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  3. 3

    Proper Hamiltonian cycles in edge-colored multigraphs by Águeda, Raquel, Borozan, Valentin, Díaz, Raquel, Manoussakis, Yannis, Montero, Leandro

    Published in Discrete mathematics (01-08-2017)
    “…A c-edge-colored multigraph has each edge colored with one of the c available colors and no two parallel edges have the same color. A proper Hamiltonian cycle…”
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  4. 4

    Proper Hamiltonian Paths in Edge-Coloured Multigraphs by Águeda, Raquel, Borozan, Valentin, Groshaus, Marina, Manoussakis, Yannis, Mendy, Gervais, Montero, Leandro

    Published in Graphs and combinatorics (01-07-2017)
    “…Given a c -edge-coloured multigraph, where c is a positive integer, a proper Hamiltonian path is a path that contains all the vertices of the multigraph such…”
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    Journal Article
  5. 5

    Partitioning a Graph into Highly Connected Subgraphs by Borozan, Valentin, Ferrara, Michael, Fujita, Shinya, Furuya, Michitaka, Manoussakis, Yannis, N, Narayanan, Stolee, Derrick

    Published in Journal of graph theory (01-07-2016)
    “…Given k≥1, a k‐proper partition of a graph G is a partition P of V(G) such that each part P of P induces a k‐connected subgraph of G. We prove that if G is a…”
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  6. 6

    From Edge-Coloring to Strong Edge-Coloring by Borozan, Valentin, Chang, Gerard Jennhwa, Cohen, Nathann, Fujita, Shinya, Narayanan, Narayanan, Naserasr, Reza, Valicov, Petru

    Published in The Electronic journal of combinatorics (21-04-2015)
    “…In this paper we study a generalization of both proper edge-coloring and strong edge-coloring: $k$-intersection edge-coloring, introduced by Muthu, Narayanan…”
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  7. 7

    Proper Hamiltonian Paths in Edge-Colored Multigraphs by Águeda, Raquel, Borozan, Valentin, Groshaus, Marina, Manoussakis, Yannis, Mendy, Gervais, Montero, Leandro

    Published in Electronic notes in discrete mathematics (01-12-2011)
    “…A c-edge-colored multigraph has each edge colored with one of the c available colors and no two parallel edges have the same color. A proper hamiltonian path…”
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    Journal Article
  8. 8

    Further results on strong edge-colourings in outerplanar graphs by Borozan, Valentin, Montero, Leandro, Narayanan, Narayanan

    Published 19-12-2013
    “…An edge-colouring is {\em strong} if every colour class is an induced matching. In this work we give a formulae that determines either the optimal or the…”
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  9. 9

    Proper Hamiltonian Cycles in Edge-Colored Multigraphs by Águeda, Raquel, Borozan, Valentin, Díaz, Raquel, Manoussakis, Yannis, Montero, Leandro

    Published 19-11-2014
    “…A $c$-edge-colored multigraph has each edge colored with one of the $c$ available colors and no two parallel edges have the same color. A proper Hamiltonian…”
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    Journal Article
  10. 10

    Proper Hamiltonian Paths in Edge-Coloured Multigraphs by Águeda, Raquel, Borozan, Valentin, Groshaus, Marina, Manoussakis, Yannis, Mendy, Gervais, Montero, Leandro

    Published 20-06-2014
    “…Given a $c$-edge-coloured multigraph, a proper Hamiltonian path is a path that contains all the vertices of the multigraph such that no two adjacent edges have…”
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    Journal Article
  11. 11

    Partitioning a graph into highly connected subgraphs by Borozan, Valentin, Ferrara, Michael, Fujita, Shinya, Furuya, Michitaka, Manoussakis, Yannis, Narayanan, N, Stolee, Derrick

    Published 12-01-2014
    “…Given $k\ge 1$, a $k$-proper partition of a graph $G$ is a partition ${\mathcal P}$ of $V(G)$ such that each part $P$ of ${\mathcal P}$ induces a $k$-connected…”
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    Journal Article