Research Commons
      • Browse 
        • Communities & Collections
        • Titles
        • Authors
        • By Issue Date
        • Subjects
        • Types
        • Series
      • Help 
        • About
        • Collection Policy
        • OA Mandate Guidelines
        • Guidelines FAQ
        • Contact Us
      • My Account 
        • Sign In
        • Register
      View Item 
      •   Research Commons
      • University of Waikato Research
      • Computing and Mathematical Sciences
      • Computing and Mathematical Sciences Papers
      • View Item
      •   Research Commons
      • University of Waikato Research
      • Computing and Mathematical Sciences
      • Computing and Mathematical Sciences Papers
      • View Item
      JavaScript is disabled for your browser. Some features of this site may not work without it.

      On trivial p-adic zeroes for elliptic curves over Kummer extensions

      Delbourgo, Daniel
      Thumbnail
      Files
      NZ-J-Mathematics-45.pdf
      Published version, 359.0Kb
      Link
       nzjm.math.auckland.ac.nz
      Find in your library  
      Citation
      Export citation
      Delbourgo, D. (2015). On trivial p-adic zeroes for elliptic curves over Kummer extensions. New Zealand Journal of Mathematics, 45, 33–38.
      Permanent Research Commons link: https://hdl.handle.net/10289/9461
      Abstract
      We prove the exceptional zero conjecture is true for semistable elliptic curves E/Q over number fields of the form F(e²ⁿⁱ⁄qⁿ, ∆₁¹⁄qⁿ , . . . , ∆₁¹⁄ⁿd) where F is a totally real field, and the split multiplicative prime p ≠ 2 is inert in F(e²ⁿⁱ⁄qⁿ) ∩ R.
      Date
      2015
      Type
      Journal Article
      Publisher
      NZ Mathematical Society
      Rights
      This article has been published in New Zealand Journal of Mathematics. Used with permission.
      Collections
      • Computing and Mathematical Sciences Papers [1455]
      Show full item record  

      Usage

      Downloads, last 12 months
      19
       
       

      Usage Statistics

      For this itemFor all of Research Commons

      The University of Waikato - Te Whare Wānanga o WaikatoFeedback and RequestsCopyright and Legal Statement