Search Results - "Jamshidpey, Armin"

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  1. 1

    Subquadratic-Time Algorithms for Normal Bases by Giesbrecht, Mark, Jamshidpey, Armin, Schost, Éric

    Published in Computational complexity (01-06-2021)
    “…For any finite Galois field extension K/F, with Galois group G = Gal (K/F), there exists an element α ∈ K whose orbit G · α forms an F-basis of K. Such an α is…”
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    Journal Article
  2. 2

    Algebraic Tori: A Computational Approach by Jamshidpey, Armin

    Published 01-01-2017
    “…The rationality problem for algebraic tori is well known. It is known that any algebraic torus is unirational over its field of definition. The first purpose…”
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    Dissertation
  3. 3

    Subquadratic-Time Algorithms for Normal Bases by Giesbrecht, Mark, Jamshidpey, Armin, Schost, Éric

    Published 05-05-2020
    “…For any finite Galois field extension $\mathsf{K}/\mathsf{F}$, with Galois group $G = \mathrm{Gal}(\mathsf{K}/\mathsf{F})$, there exists an element $\alpha \in…”
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    Journal Article
  4. 4

    Quadratic Probabilistic Algorithms for Normal Bases by Giesbrecht, Mark, Jamshidpey, Armin, Schost, Éric

    Published 07-03-2019
    “…It is well known that for any finite Galois extension field $K/F$, with Galois group $G = \mathrm{Gal}(K/F)$, there exists an element $\alpha \in K$ whose…”
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    Journal Article
  5. 5

    Algebraic Construction of Quasi-split Algebraic Tori by Jamshidpey, Armin, Lemire, Nicole, Schost, Eric

    Published 29-01-2018
    “…The main purpose of this work is to give a constructive proof for a particular case of the no-name lemma. Let $G$ be a finite group, $K$ be a field, $L$ be a…”
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    Journal Article