OUR@Oakland increases visibility of authors' works and maximizes research impact by organizing, preserving, and providing online open access to the intellectual, scholarly, and creative work produced by the Oakland University Community. OUR@Oakland is Oakland University's institutional repository maintained by the University Libraries.

  • On generalized superelliptic Riemann surfaces 

    Hidalgo, Ruben; Quispe, Saul; Shaska, Tony (eprint arXiv:1609.09576, 2016-11-01)
    A closed Riemann surface X, of genus g ≥ 2, is called a generalized superelliptic curve of level n ≥ 2 if it admits an order n conformal automorphism τ so that X/hτihas genus zero and τ is central in Aut(X); the cyclic ...
  • On the automorphism groups of some AG-codes based on C_{a,b} curves 

    Shaska, Tony; Wang, Quang (2006-01-15)
    We study Ca,b curves and their applications to coding theory. Recently, Joyner and Ksir have suggested a decoding algorithm based on the automorphisms of the code. We show how Ca,b curves can be used to construct MDS ...
  • Awareness and Attitudes about Open Access Publishing: A Glance at Generational Differences 

    Rodriguez, Julia E. (2014)
    INTRODUCTION OA publishing is now solidly established as a publishing model. This study examines current faculty members understanding of and perceptions of OA publishing, focusing on demographic data that divide faculty ...
  • Scholarly Communications Competencies: Open Access Training for Librarians 

    Rodriguez, Julia E. (2015)
    Purpose The purpose of this article is to describe one example of an academic library using existing internal expertise and targeted events to provide training for liaison librarians in support of new scholarly communication ...
  • Isogenous elliptic subcovers of genus two curves 

    Beshaj, Lubjana; Elezi, Artur; Shaska, Tony (2017-11-02)
    We prove that for $N=2,3, 5, 7$ there are only finitely many genus two curves $\X$ (up to isomorphism) defined over $\Q$ with $(2, 2)$-split Jacobian and $\Aut (\X)\iso V_4$, such that their elliptic subcovers are ...

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