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Showing 1 to 6 of 6 for “"Paths in Graphs"”.

  1. Circuits, Perfect Matchings and Paths in Graphs

    We primarily consider the problem of finding a family of circuits to cover a bidgeless graph (mainly on cubic graph) with respect to a given weight function defined on the edge set. The first chapter of this thesis is going to cover all basic concepts and notations will be used and a survey of this …

    wvu Repository record for Circuits, Perfect Matchings and Paths in Graphs (opens in a new tab)

  2. Stratigraphic sedimentary inversion using paths in graphs

    The problem of Stratigraphic Sedimentary Inversion consists of analysing quantities of given sediments deposited in sampled regions of a depositional space and calculating the total volumes that are necessary to match the sampled data in a forward depositional simulation. This is a central problem …

    brazil-uerj Repository record for Stratigraphic sedimentary inversion using paths in graphs (opens in a new tab)

  3. Finding Patterns, Short Cycles and Long Shortest Paths in Graphs

    This thesis is about finding useful structures in a graph using fast algorithms, or showing that no such fast algorithms exist using popular fine-grained hypotheses from the field of Fine-Grained Complexity. These structures can be any small fixed-sized pattern, or more specific bigger structures …

    mit Repository record for Finding Patterns, Short Cycles and Long Shortest Paths in Graphs (opens in a new tab)

  4. Representing shortest paths in graphs using Bloom filters without false positives and applications to routing in computer networks

    A Bloom filter is data structure for representing sets in a compressed form, which has many applications. Bloom filters save time and space, but produce errors known as false positives. In this thesis, a new approach is suggested. Instead of choosing labels for edges in graphs at random (as is done …

    essex Repository record for Representing shortest paths in graphs using Bloom filters without false positives and applications to routing in computer networks (opens in a new tab)

  5. Extremal problems on cycles, packing, and decomposition of graphs

    In this thesis, we study extremal problems concerning cycles and paths in graphs, graph packing, and graph decomposition. We use “graph” in the general sense, allowing loops and multi-edges. The Chv´atal–Erd˝os Theorem states that every graph whose connectivity is at least its independence number …

    uiuc Repository record for Extremal problems on cycles, packing, and decomposition of graphs (opens in a new tab)

  6. Extremal Problems for Cycles, Paths and Set-Systems

    This thesis consists of an introduction and five chapters, each devoted to a different combinatorial problem. What ties all problems considered in this thesis together is their extremal nature and the probabilistic point of view taken in their formulations or analysis. In the first three chapters …

    cambridge Repository record for Extremal Problems for Cycles, Paths and Set-Systems (opens in a new tab)