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Minimal Models of Rational Elliptic Curves with Non-trivial Torsion

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자료유형E-Book
개인저자Barrios, Alexander J.
단체저자명Purdue University. Mathematics.
서명/저자사항Minimal Models of Rational Elliptic Curves with Non-trivial Torsion.
발행사항[S.l.] : Purdue University., 2018
발행사항Ann Arbor : ProQuest Dissertations & Theses, 2018
형태사항372 p.
소장본 주기School code: 0183.
ISBN9780438010307
일반주기 Source: Dissertation Abstracts International, Volume: 79-10(E), Section: B.
Adviser: Edray H. Goins.
요약This dissertation concerns the formulation of an explicit modified Szpirobconjecture and the classification of minimal discriminants of rational elliptic curves with non-trivial torsion subgroup.
요약The Frey curve y2=x( x+a) ( x-b) is a two-parameter family of elliptic curves which comes equipped with an easily computable minimal discriminant which helped pave the mathematical bridge that led to the proof of Fermat's Last Theorem. In this
요약The second theme of this dissertation concerns the modified Szpiro conjecture, which is equivalent to the ABC Conjecture. Roughly speaking, the modified Szpiro conjecture states that certain elliptic curves, known as good elliptic curves, are ra
요약Lastly, we use the classification of minimal discriminants to study the local data of rational elliptic curves at a given prime via Tate's Algorithm. These results and a study of the naive height of an elliptic curve allow us to prove that there
일반주제명Mathematics.
언어영어
기본자료 저록Dissertation Abstracts International79-10B(E).
Dissertation Abstract International
대출바로가기http://www.riss.kr/pdu/ddodLink.do?id=T14997845

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