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    Switching and partially switching the hypercube while maintaining perfect state transfer 

    Kirkland, S.; Plosker, S.; Zhang, X. (Quantum Information and Computation 19, 0541-0554., 2019)
    A graph is said to exhibit perfect state transfer (PST) if one of its corresponding Hamiltonian matrices, which are based on the vertex-edge structure of the graph, gives rise to PST in a quantum information-theoretic ...
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    Complete multipartite graphs and Braess edges 

    Hu, Y.; Kirkland, S. (Linear Algebra and its Applications 579, 284-301., 2019)
    Given an irreducible stochastic matrix T, Kemeny's constant k(T) measures the expected number of steps from any initial state to a randomly chosen final state, and is thus regarded as an indicator of the overall transit ...
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    Fractional revival of threshold graphs under Laplacian dynamics 

    Kirkland, S.; Zhang, X. (Discussiones Mathematicae Graph Theory, 2020)
    We consider Laplacian fractional revival between two vertices of a graph $X$. Assume that it occurs at time $\tau$ between vertices 1 and 2. We prove that for the spectral decomposition $L = \sum_{r=0}^q \theta_rE_r$ of ...
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    Perfect quantum state transfer in weighted paths with potentials (loops) using orthogonal polynomials 

    Kirkland, S.; McLaren, D.; Pereira, R.; Plosker, S.; Zhang, X. (Linear and Multilinear Algebra 67, pp. 1043-1061., 2019)
    A simple method for transmitting quantum states within a quantum computer is via a quantum spin chain – that is, a path on n vertices. Unweighted paths are of limited use, and so a natural generalization is to consider ...
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    Estimating random walk centrality in networks 

    Johnson, B.; Kirkland, S. (Computational Statistics & Data Analysis 138, pp. 190-200., 2019)
    Random walk centrality (equivalently, the accessibility index) for the states of a time-homogeneous irreducible Markov chain on a finite state space is considered. It is known that the accessibility index for a particular ...
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    Number of source patches required for population persistence in a source-sink metapopulation with explicit movement 

    Arino, J.; Bajeux, N.; Kirkland, S. (Bulletin of Mathematical Biology 81, pp. 1916–1942., 2019)
    We consider a simple metapopulation model with explicit movement of individuals between patches, in which each patch is either a source or a sink. We prove that similarly to the case of patch occupancy metapopulations with ...

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    kirkland, s. (6)
    zhang, x. (3)plosker, s. (2)arino, j. (1)bajeux, n. (1)hu, y. (1)johnson, b. (1)... View MoreSubjectaccessibility index (1)applied linear algebra (1)bootstrap (1)energy potential (1)fractional revival (1)kemeny's constant; random walk on a graph. (1)laplacian matrix (1)... View MoreDate Issued2019 (5)2020 (1)

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