Mentoring archive
Student projects
Senior theses, junior papers, summer research, and course projects in number theory and computational mathematics.
19project records
17surviving works
6kinds of work
The catalog links directly to surviving papers and course collections. Two known theses without surviving public files remain as records rather than disappearing from the history.
Directed work
Showing all 19 records
2011Math 581g: Modular Forms final projectsUniversity of Washington course collectionCourse projects2011Math 480: Sage projectsUniversity of Washington course collectionCourse projects2008Connections Between the Riemann Hypothesis and the Sato-Tate ConjectureChris SwierczewskiSenior thesis2008Eisenstein ReciprocityEmily KirkmanSenior thesisUCSDMath 168 final projectsCourse collectionCourse projectsHarvardSummer of Arithmetic Geometry experience projectsUndergraduate summer programSummer researchThesisThe Birch and Swinnerton-Dyer Conjecture for Abelian Varieties over Number FieldsAndrei JorzaSenior thesisThesisProving Mordell-Weil: A Descent in Three PartsDanielle LiSenior thesisThesisClassical and p-adic modular forms arising from Borcherds exponentsJayce GetzSenior thesisThesisVisibility of Shafarevich-Tate GroupsDimitar JetchevSenior thesisThesisTorsion points on elliptic curves and modular abelian varietiesSeth KleinermanSenior thesis2003Math 252 final projects about abelian varietiesSeth Kleinerman, Jen Balakrishnan, Dimitar Jetchev, and Tseno TselkovCourse projectsHCRPThe Smallest Conductor of an Elliptic Curve of Rank Four is CompositeJennifer Balakrishnan and Andrei JorzaSummer researchJuniorBezout's TheoremPeter HawthorneJunior paperThesisOn Factoring Integers and Evaluation of Discrete LogsJohn GreggSenior thesisJuniorVisualizing L(E,s)Ariel ShwayderJunior projectProjectComputing the primes up to XKevin StueveStudent project
RecordPartition functions and modular formsChris MihelichRecord only
RecordModular forms and modular symbolsDavid SpeyerRecord only
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