Search Results - "Hough, Zachary"

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  1. 1

    Analysis of potential TAK1/Map3k7 phosphorylation targets in hypertrophy and cachexia models of skeletal muscle by Nasehi, Fatemeh, Rylance, Cameron, Schnell, Erin, Greene, Maslyn Ann, Conway, Caroline, Hough, Zachary, Duckett, Susan, Muise-Helmericks, Robin C, Foley, Ann Catherine

    Published in Biology open (15-09-2024)
    “…TGFβ-activated kinase-1 (TAK1) is phosphorylated during both muscle growth and muscle wasting. To understand how this can lead to such opposite effects, we…”
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    Journal Article
  2. 2

    Algorithm for computing μ-bases of univariate polynomials by Hong, Hoon, Hough, Zachary, Kogan, Irina A.

    Published in Journal of symbolic computation (01-05-2017)
    “…We present a new algorithm for computing a μ-basis of the syzygy module of n polynomials in one variable over an arbitrary field K. The algorithm is…”
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    Journal Article
  3. 3

    μ-bases and Algebraic Moving Frames: Theory and Computation by Hough, Zachary Clark

    Published 01-01-2018
    “…We establish new results on the theory and computation of μ-bases and algebraic moving frames for a vector of univariate polynomials, along with several…”
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    Dissertation
  4. 4

    Dynamics of Polar-Core Spin Vortices in Inhomogeneous Spin-1 Bose-Einstein Condensates by Stevens-Hough, Zachary L, Davis, Matthew J, Williamson, Lewis A

    Published 21-04-2024
    “…In the easy-plane phase, a ferromagnetic spin-1 Bose-Einstein condensate is magnetized in a plane transverse to the applied Zeeman field. This phase supports…”
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    Journal Article
  5. 5

    Algorithm for computing $\mu$-bases of univariate polynomials by Hong, Hoon, Hough, Zachary, Kogan, Irina A

    Published 15-03-2016
    “…J. of Symbolic Comput., Vol. 80, No 3, (2017), 844 - 874 We present a new algorithm for computing a $\mu$-basis of the syzygy module of $n$ polynomials in one…”
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    Journal Article
  6. 6

    Degree-optimal moving frames for rational curves by Hong, Hoon, Hough, Zachary, Kogan, Irina A, Li, Zijia

    Published 08-03-2017
    “…A $\mathit{\text{moving frame}}$ at a rational curve is a basis of vectors moving along the curve. When the rational curve is given parametrically by a row…”
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    Journal Article