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Filtering by: Committee Member Dascaliuc, Radu Remove constraint Committee Member: Dascaliuc, Radu Advisor Thomann, Enrique A. Remove constraint Advisor: Thomann, Enrique A.

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  • Persistence of Populations in Environments with an Interface

    Creator:
    Rekow, James A.
    Abstract:
    We model a fish population in a spatial region comprising a marine protected area and a fishing ground separated by an interface. The model assumes conservation of biomass density and takes the form of a reaction diffusion equation with a logistic reaction term. At the interface, in addition to continuity...
    Resource Type:
    Masters Thesis
    Full Text:
    , and encouragement over the last several years. I’d also like to thank my committee members Radu

  • Characterization of binary trees

    Creator:
    Brandstetter, Griffin
    Abstract:
    In "Level Number Sequences for Trees" Flagotet and Prodinger investigate the problem of counting the number of level number sequences associated to binary trees of $n$ binary nodes. I convert this problem into terms of exterior nodes or "leaves" and leaf number sequences. "Polynomial representation" is then defined to address...
    Resource Type:
    Honors College Thesis
    Full Text:
    on June 01, 2023. APPROVED: Enrique Thomann, Mentor, representing Mathematics Radu Dascaliuc