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Creators/Authors contains: "Youngs, Nora"

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  1. ; ; ; (, Journal of Computational Geometry)
    We prove algebraic and combinatorial characterizations of the class of inductively pierced codes, resolving a conjecture of Gross, Obatake, and Youngs. Starting from an algebraic invariant of a code called its canonical form, we explain how to compute a piercing order in polynomial time, if one exists. Given a piercing order of a code, we explain how to construct a realization of the code using a well-formed collection of open balls, and classify the minimal dimension in which such a realization exists. 
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  2. ; ; ; ; ; ; (, Journal of Pure and Applied Algebra)
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