Now showing items 1-6 of 6

    • Jaeger’s Strong 3-Flow Conjecture for Graphs in Low Genus Surfaces 

      de Jong, Jamie (University of Waterloo, 2020-05-05)
      In 1972, Tutte posed the 3-Flow Conjecture: that all 4-edge-connected graphs have a nowhere zero 3-flow. This was extended by Jaeger et al. (1992) to allow vertices to have a prescribed, possibly non-zero difference (modulo ...
    • On Schnyder's Theorm 

      Barrera-Cruz, Fidel (University of Waterloo, 2010-08-20)
      The central topic of this thesis is Schnyder's Theorem. Schnyder's Theorem provides a characterization of planar graphs in terms of their poset dimension, as follows: a graph G is planar if and only if the dimension of ...
    • Quantum independence and chromatic numbers 

      Sobchuk, Mariia (University of Waterloo, 2019-08-28)
      In this thesis we are studying the cases when quantum independence and quantum chromatic numbers coincide with or differ from their classical counterparts. Knowing about the relation of chromatic numbers separation to the ...
    • Quantum State Transfer in Graphs 

      Coutinho, Gabriel (University of Waterloo, 2014-08-13)
      Let X be a graph, A its adjacency matrix, and t a non-negative real number. The matrix exp(i t A) determines the evolution in time of a certain quantum system defined on the graph. It represents a continuous-time quantum ...
    • Reducing the Cost of Operating a Datacenter Network 

      Curtis, Andrew (University of Waterloo, 2012-05-01)
      Datacenters are a significant capital expense for many enterprises. Yet, they are difficult to manage and are hard to design and maintain. The initial design of a datacenter network tends to follow vendor guidelines, but ...
    • Simple Drawings of Kn from Rotation Systems 

      Sullivan, Matthew A. (University of Waterloo, 2021-10-06)
      A complete rotation system on n vertices is a collection of n cyclic permutations of the elements [n]\{i}, for i∈[n]. If D is a drawing of a labelled graph, then a rotation at vertex v is the cyclic ordering of the edges ...

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