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Showing 1 to 5 of 5 for “"mixed graphs"”.

  1. Decompositions of Mixed Graphs with Partial Orientations of the P<sub>4</sub>.

    … the partition is isomorphic to <em>G</em>. A <em>mixed graph</em> on <em>V</em> vertices is an ordered pair (<em>V</em>,<em>C</em>), where <em>V</em> is a set of vertices, |<em>V</em>| = <em>v</em>, and <em>C</em> is a set of ordered and unordered pairs, denoted (<em>x</em>, <em>y</em>) and …

    etsu Repository record for Decompositions of Mixed Graphs with Partial Orientations of the P<sub>4</sub>. (opens in a new tab)

  2. Bicyclic Mixed Triple Systems.

    … condition for the existence of a <em>bicyclic mixed triple system</em> based on the three possible partial orientations of the 3-cycle with twice as many arcs as edges. We also explore the existence of <em>rotational</em> and <em>reverse mixed triple systems</em>. Our principal proof technique …

    etsu Repository record for Bicyclic Mixed Triple Systems. (opens in a new tab)

  3. Diameter, Girth And Other Properties Of Highly Symmetric Graphs

    … with the unifying theme being the properties of graphs which have a high degree of symmetry. In the degree-diameter problem, we consider the question of finding asymptotically large graphs of given degree and diameter. We improve a number of the current best published results in the case of …

    the-open-u Repository record for Diameter, Girth And Other Properties Of Highly Symmetric Graphs (opens in a new tab)

  4. Statistical Methods for Off-Policy Learning

    … in problems described by acyclic directed mixed graphs (ADMGs). The conditions generalise the existing notion of “sequential ignorability” from the DTR literature by introducing a collection of variables—referred to as the “state”—that fully summarises the system dynamics and allows the …

    cambridge Repository record for Statistical Methods for Off-Policy Learning (opens in a new tab)

  5. The Last of the Mixed Triple Systems.

    … we consider the decomposition of the complete mixed graph on <em>v</em> vertices denoted <em>M<sub>v</sub></em>, into every possible mixed graph on three vertices which has (like <em>M<sub>v</sub></em>) twice as many arcs as edges. Direct constructions are given in most cases. Decompositions of …

    etsu Repository record for The Last of the Mixed Triple Systems. (opens in a new tab)