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Showing 1 to 5 of 5 for “"Algebraic Graph Theory"”.

  1. Incidence geometry from an algebraic graph theory point of view

    … goal of this thesis is to apply techniques from algebraic graph theory to finite incidence geometry. The incidence geometries under consideration include projective spaces, polar spaces and near polygons. These geometries give rise to one or more graphs. By use of eigenvalue techniques, we obtain …

    ghent Repository record for Incidence geometry from an algebraic graph theory point of view (opens in a new tab)

  2. Automorphism Groups of the Augmented Distance Graphs of Trees

    In algebraic graph theory one studies algebraic variants of graphs by forming matrices and groups relating to the graph. One example of this is the distance matrices, $\Gamma\sb{\rm i}$, and their associated groups.

    uiuc Repository record for Automorphism Groups of the Augmented Distance Graphs of Trees (opens in a new tab)

  3. Hypergraph Distributed Optimization & Decentralized Control with Applications in Economic Networks and Graphical Games

    … mathematics results focus on the use of hypergraphs instead of their graph analogue, the clique expansion graphs in the settings of distributed optimization and decentralized control. In both settings we present results where the use of hypergraphs provides a scalable and a decentralized way …

    cambridge Repository record for Hypergraph Distributed Optimization & Decentralized Control with Applications in Economic Networks and Graphical Games (opens in a new tab)

  4. Chaos and Scrambling in Quantum Small Worlds

    … is given by the Watts-Strogatz model of network theory. As such, they furnish a novel laboratory for studying quantum systems transitioning between integrable and non-integrable behaviour. Our motivation is to understand how the dynamics of the system are affected by this transition, particularly …

    cape-town Repository record for Chaos and Scrambling in Quantum Small Worlds (opens in a new tab)

  5. Trellis Decoding And Applications For Quantum Error Correction

    Compact, graphical representations of error-correcting codes called trellises are a crucial tool in classical coding theory, establishing both theoretical properties and performance metrics for practical use. The idea was extended to quantum error-correcting codes by Ollivier and Tillich in 2005. …

    gatech Repository record for Trellis Decoding And Applications For Quantum Error Correction (opens in a new tab)