2 research outputs found

    Pacific Portraits: The People Behind the Scenes at Pacific University (Volume One)

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    When a dormitory toilet is clogged, who’s the guy charged with fixing it? Who assures that benefits and work-study monies are paid and accounted for on time? And who is tasked with ensuring Luau goes off without a hitch or that students from Saudi Arabia know how to navigate the cultural idiosyncrasies of an American university? Meet the people who work behind the scenes at Pacific University—the community of staff and faculty—as captured by Pacific’s own creative writing and photography students. Their jobs and lives are varied, but their dedication to ensuring a dynamic educational experience in all its varieties is common between them. This book strives to capture and share their stories through the creative efforts of the students their work serves.https://commons.pacificu.edu/beetree/1001/thumbnail.jp

    PERFECT STATE TRANSFER ON SIGNED GRAPHS

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    We study perfect state transfer of quantum walks on signed graphs. Our aim is to show that negative edges are useful for perfect state transfer. First, we show that the signed join of a negative 2-clique with any positive (n,3)-regular graph has perfect state transfer even if the unsigned join does not. Curiously, the perfect state transfer time improves as n increases. Next, we prove that a signed complete graph has perfect state transfer if its positive subgraph is a regular graph with perfect state transfer and its negative subgraph is periodic. This shows that signing is useful for creating perfect state transfer since no complete graph (except for the 2-clique) has perfect state transfer. Also, we show that the double-cover of a signed graph has perfect state transfer if the positive subgraph has perfect state transfer and the negative subgraph is periodic. Here, signing is useful for constructing unsigned graphs with perfect state transfer. Finally, we study perfect state transfer on a family of signed graphs called the exterior powers which is derived from a many-fermion quantum walk on graphs
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