- Annals of Mathematics, 141 (1995), 443-551 Pierre de Fermat Andrew John Wiles
- William A. Stein Research Statement (617) 308-0144 was@math.harvard.edu http://modular.fas.harvard.edu
- EXPOSE XXIII GROUPES REDUCTIFS : UNICITE DES GROUPES
- Dirichlet's Theorem on Primes in an Arithmetic Progression
- Algebraic Geometry Homework II.3 #'s 6,7,8,12,14
- Dear Mr. Faltings, Many thanks for your quick answer and for sending me your reprints!
- On Factoring Integers and Evaluating Discrete Logarithms
- Calculus Review Survey Graduate Students
- William A. Stein Biographical Sketch (206) 419-0925 wstein@uw.edu http://wstein.org
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000-000
- Component Groups of Quotients of J0(N ) Copyright Springer-Verlag
- Vis(i)J(H1(K,A)):=ker{H1(K,A)H1(K,J)}, H1(K,A)H1(K,J)
- Explicit approaches to modular abelian varieties by
- 1 The Modular Degree, Congruence Primes and Multiplicity One
- Version 1.0 Generating the Hecke algebra
- Hecke Algebras and Modular Forms: Notes derived from Ribet's 1996 Berkeley grad. course.
- Plan for Math 124, Fall 20011 Date|||||||||NoteR|eading______S|ubject________________________________________*
- MSRI Modular Forms Summer Workshop Problem Book
- Notes for Algebraic Geometry II William A. Stein
- THE JACOBIAN, THE ABEL-JACOBI MAP, AND ABEL'S THEOREM
- Studying the Birch and Swinnerton-Dyer Conjecture for Modular Abelian Varieties
- Visibility of Shafarevich-Tate Groups of Abelian Varieties
- VISIBLE ELEMENTS OF THE SHAFAREVICH-TATE GROUP
- A Brief Introduction to Classical and Adelic
- William A. Stein Curriculum Vitae (617)308-0144 . was@math.harvard.edu . http://modular.f*
- Algebraic Geometry Homework William A. Stein
- Preliminary_version_____________________________________Barcelona-Amsterdam,_Oc* *tober,_2001
- ON THE TORSION POINTS OF ELLIPTIC CURVES & MODULAR ABELIAN VARIETIES
- Results from MathSciNet: Mathematical Reviews on the Web cO Copyright American Mathematical Society 2005
- CLASSICAL AND p-ADIC MODULAR FORMS ARISING FROM THE BORCHERDS EXPONENTS OF OTHER MODULAR FORMS
- Component Groups of Purely Toric Quotients of Semistable Jacobians
- Explicit Heegner Points: Kolyvagin's Conjecture and Non-trivial Elements in the Shafarevich-Tate Group
- The Birch and Swinnerton-Dyer Conjecture, a Computational Approach
- On the bits of Elliptic Curve Diffie Hellman keys David Jao1, Dimitar Jetchev2, and Ramarathnam Venkatesan3,4
- AN EXPOSITION OF THE AGRAWAL-KAYAL-SAXENA PRIMALITY-PROVING THEOREM
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000-000
- William A. Stein Detailed Research Plan Detailed Research Plan
- CONSTRUCTING ELEMENTS IN SHAFAREVICH-TATE GROUPS OF MODULAR MOTIVES
- William A. Stein Research Summary Research Summary
- Documenta Math. 585 Computation of p-Adic Heights and Log Convergence
- Correspondence and Composition Grant Schoenebeck
- Algebraic Geometry Homework II.3 #'s 6,7,8,12,14
- Pure and Applied Mathematics Quarterly Volume 2, Number 2
- Component Groups of Purely Toric Quotients William A. Stein Brian Conrad
- Homework 2, MAT256B Chapter III, 4.8, 4.9, 5.6
- A SUMMARY OF THE CM THEORY OF ELLIPTIC CURVES JAYCE GETZ
- Algebraic Number Theory, a Computational Approach
- A mod five approach to modularity of icosahedral Galois representations
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000-000
- Explicitly Computing the Endomorphism Rings of Modular Abelian Varieties
- A Database of Elliptic Curves_First Report William A. Stein1 and Mark Watkins2
- Explicitly Computing Modular Forms William A. Stein
- 1 Visibility of the Shafarevich-Tate Group at Higher Level
- Introduction to Algebraic Number Theory
- Scribe notes for Ken Ribet's Math 274 January 17, 1996
- There are genus one curves over Q of every odd index
- MODULAR PARAMETRIZATIONS OF NEUMANN-SETZER ELLIPTIC CURVES
- Algebraic Geometry Homework II.5, 1,2,3,4,5,7,8
- Elliptic Curves David Wright Escott
- Promenade a travers une oeuvre P 1 L'enfant et la Mere
- Component Groups of Quotients of J 0 (N) Copyright SpringerVerlag
- Version 1.0 Generating the Hecke algebra
- EXPOSE XVIII THEOR`EME DE WEIL SUR LA CONSTRUCTION D'UN
- MECCAH: The Mathematics Extreme Computation Cluster At Harvard
- Notes for Algebraic Geometry II William A. Stein
- 56 SYMMETRIC HARMONIC SPACES. the matrix C^A* is n--l for arbitrary A*. In addition to equations (1)
- Report to the Mathematics Department Ad Hoc Committee on Calculus
- Il seguente articolo con il titolo ``Alexander Grothendieck. Entusiasmo e creativit`a. Un nuovo linguaggio al servizio dell'immaginazione.'' `e
- Documenta Math. 325 J 1 (p) Has Connected Fibers
- AVERTISSEMENT Nous presentons ici une reedition leg`erement revisee du Seminaire originel, dont le
- Dimitar P. Jetchev Personal Statement Personal Statement
- Sage for Power Users: Open Source Mathematical Software
- Elliptic Curves David Wright Escott
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000--000
- Biographical Sketch William Stein
- EXPOSE XIX GROUPES REDUCTIFS -GENERALITES
- Sage: Unifying Mathematical Software for Scientists, Engineers, and Mathematicians
- Sun Fire X4800 Server View DetailsHide Details
- An Explicit Construction of Abelian Extensions via Formal Groups Danielle Li
- Homework 2, MAT256B Chapter III, 4.8, 4.9, 5.6
- Correspondence and Composition Grant Schoenebeck
- Approximation of Eigenforms of Infinite Slope by Eigenforms of Finite Slope
- Visibility of the Shafarevich-Tate Group at Higher Level Dimitar P. Jetchev William A. Stein
- Sage: Open Source Mathematical Software: Symbolic Computation, Combinatorial Species,
- An Explicit Construction of Abelian Extensions via Formal Groups Danielle Li
- [AK] L. Auslander and B. Kostant, Polarization and Unitary representations of solvable Lie groups, Inv. Math. 14 (1971), 255-354.
- CONSTRUCTING ELEMENTS IN SHAFAREVICHTATE GROUPS OF MODULAR MOTIVES
- EXPOSE VIII GROUPES DIAGONALISABLES
- Contents of the scanned pre-notes of EGA V Grothendieck's plan for EGA V was originally meant to be the continuation of EGA
- Ueber die Anzahl der Primzahlen unter einer gegebenen Grosse.
- On the Computation of the Cassels Pairing for Certain Kolyvagin Classes in the
- On the generation of the coefficient field of a newform by a single Hecke eigenvalue
- GROUPES REDUCTIFS DE RANG SEMI-SIMPLE 1 par M. Demazure
- EGA V: 1 and 2.15, 2.16 (formerly numbered as EGA IV: 16 and 17.15, 17.16)
- (former EGA IV: 21) Translation and Editing of his `prenotes'
- The field generated by the points of small prime order on an elliptic curve
- Component Groups of Purely Toric Quotients William A. Stein Brian Conrad
- Research Summary 1 Introduction
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000000
- William A. Stein Project Description (206) 419-0925 wstein@uw.edu http://wstein.org
- EXPOSE XIV ELEMENTS REGULIERS : SUITE, APPLICATION AUX
- Lectures on Modular Forms and Hecke Operators Kenneth A. Ribet William A. Stein
- Visibility of ShafarevichTate Groups of Abelian Varieties
- Explicit Heegner Points: Kolyvagin's Conjecture and Non-trivial Elements in the Shafarevich-Tate Group
- Dimitar Jetchev Research Statement (617) 869-2521 jetchev@gmail.com http://sage.math.washington.edu/home/jetchev
- A mod ve approach to modularity of icosahedral Galois representations
- EQUIDISTRIBUTION OF HEEGNER POINTS AND TERNARY QUADRATIC FORMS
- Impossibility theorems for elementary integration Brian Conrad
- APPEARED IN BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY
- There are genus one curves over Q of every odd index
- VISIBLE ELEMENTS OF THE SHAFAREVICHTATE GROUP
- Biographical Sketch William Stein
- Michael Rubinstein, Biographical Sketch A. Professional Preparation
- EXPOSE XXII GROUPES REDUCTIFS : DEPLOIEMENTS,
- Summary of Fontaine's Notes 1 Preliminaries
- Academic Employment in Mathematics AMS Standard Cover Sheet
- Biographical Sketch K. Jarrod Millman
- Journal of Number Theory 97, 171185 (2002) doi:10.1006/jnth.2002.2810
- Biographical Sketch: Fernando Prez 1 Fernando Prez
- EXPOSE XII TORES MAXIMAUX, GROUPE DE WEYL,
- Bures, 8.16.1964 My dear Serre,
- Notes for Algebraic Geometry II William A. Stein
- A letter from Grothendieck to Illusie Buffalo le 3.5.1973
- Description Quantity Description Price Each Amount
- Curves in P2 and Bezout's Theorem
- A Brief Introduction to Classical and Adelic
- The Congruent Number Problem: A Thousand Year Old Unsolved Problem
- EXPOSE XXV LE THEOR`EME D'EXISTENCE
- Math 414: Number Theory http://wstein.org/edu/2010/414/
- A SUMMARY OF THE CM THEORY OF ELLIPTIC CURVES 1. Introduction: a few modular forms
- BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY
- The Teaching Assistant Manual Judith M. Arms and James Mihalisin
- Fourteen Problems for the UW Putnam Session. Issued 5 Oct. 2009 Play with a few of the problems below. If some are too easy (and you know how to solve
- 1 Algebraic Groups 7 1.1 Group Varieties . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 7
- Visibility of Mordell-Weil Groups William A. Stein1
- Conjectures about Discriminants of Hecke Algebras of Prime Level
- manuscripta math. 95, 463 469 (1998) manuscripta mathematica
- On the Bits of Elliptic Curve Diffie Hellman Keys
- Sage: Unifying Mathematical Software for Scientists, Engineers, and Mathematicians
- Biographical sketch: John H. Palmieri PROFESSIONAL PREPARATION
- American Mathematical Society Centennial Fellowship for 2007-2008
- Alexandre Grothendieck's EGA V Translation and Editing of his `prenotes'
- MARCH 1999 NOTICES OF THE AMS 329 TheIHSatForty
- GROUPES DE TYPE MULTIPLICATIF : HOMOMORPHISMES DANS UN SCHEMA EN
- EXPOSE XVI GROUPES DE RANG UNIPOTENT NUL
- What is Riemann's Hypothesis? Barry Mazur William Stein
- J. reine angew. Math. 547 (2002), 139--147 Journal fur die reine und angewandte Mathematik
- Version 1.0 Generating the Hecke algebra
- Approximation of Eigenforms of Infinite Slope by Eigenforms of Finite Slope
- Dirichlet's Theorem on Primes in an Arithmetic Progression
- Algebraic Geometry Homework II.5, 1,2,3,4,5,7,8
- Algebraic Number Theory, a Computational Approach
- SolvingthePellEquation H. W. Lenstra Jr.
- 1. Introduction 1.1. Background. L-functions and modular forms underlie much of twentieth century number theory
- Kolyvagin's Conjecture for Specific Higher Rank Elliptic Curves
- What Do Modular Forms Attached to Elliptic Curves Kevin T. Grosvenor and William Stein
- Collected Works William Stein
- The Sage Project: Unifying Free Mathematical Software to Create a Viable
- Possibilities for Shafarevich-Tate Groups of Modular Abelian Varieties
- Computing the Prime Counting Function Kevin Stueve under the direction of William Stein
- Connections Between the Riemann Hypothesis and the Sato-Tate Conjecture
- Pretty Patterns of Perfect Powers mod p Emily A. Kirkman
- Proving Mordell-Weil: A Descent in Three Parts A Senior Thesis Of
- CLASSICAL AND p-ADIC MODULAR FORMS ARISING FROM THE BORCHERDS EXPONENTS OF OTHER MODULAR FORMS
- THE JACOBIAN, THE ABEL-JACOBI MAP, AND ABEL'S SETH KLEINERMAN
- Detailed Research Plan 1 Introduction
- Algorithms for the Arithmetic of Elliptic Curves using Iwasawa Theory
- Heegner Points and the Arithmetic of Elliptic Curves Over Ring Class Extensions
- The Modular Degree, Congruence Primes and Multiplicity One Amod Agashe Kenneth A. Ribet William A. Stein
- Explicitly Computing the Endomorphism Rings of Modular Abelian Varieties
- This is page i Printer: Opaque this
- Three Lectures about Explicit Methods in Number Theory Using Sage
- The Birch and Swinnerton-Dyer Conjecture, a Computational Approach
- Explicit Heegner points: Kolyvagin's conjecture and non-trivial elements in the Shafarevich-Tate group
- Modular Forms: A Computational Approach
- AVERAGE RANKS OF ELLIPTIC CURVES: TENSION BETWEEN DATA AND CONJECTURE
- Verification of the Birch and Swinnerton-Dyer Conjecture for Specific
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000000
- Documenta Math. 585 Computation of p-Adic Heights and Log Convergence
- Studying the Birch and Swinnerton-Dyer Conjecture for Modular Abelian Varieties
- A Database of Elliptic Curves--First Report William A. Stein1 and Mark Watkins2
- Navigate MathSciNet Jump to Search or Browse Screens
- Component Groups of Purely Toric Quotients William A. Stein Brian Conrad
- An introduction to computing modular forms using modular symbols
- Lectures on Serre's conjectures Kenneth A. Ribet
- PACIFIC JOURNAL OF MATHEMATICS Vol. 203, No. 2, 2002
- MATHEMATICS OF COMPUTATION Volume 00, Number 0, Pages 000000
- Math 582e: Galois Cohomology http://wstein.org/edu/2010/582e/
- This is page 103 Printer: Opaque this
- Explicitly Computing Modular Forms William A. Stein
- Introduction to Algebraic Number Theory
- Designs, Codes and Cryptography, 19, 173193 (2000) c 2000 Kluwer Academic Publishers, Boston. Manufactured in The Netherlands.
- Dimitar P. Jetchev Curriculum Vitae jetchev@gmail.com http://sage.math.washington.edu/home/jetchev
- Dimitar P. Jetchev Publication List Publication List
- Visibility of the Shafarevich-Tate Group at Higher Level Dimitar P. Jetchev William A. Stein
- VISIBLE ELEMENTS OF THE SHAFAREVICH-TATE GROUP
- The Local-Global Principle Jonathan Bloom
- Elliptic Curves David Wright Escott
- Correspondence and Composition Grant Schoenebeck
- William A. Stein Project Summary (206) 419-0925 wstein@uw.edu http://wstein.org
- William A. Stein References Cited (206) 419-0925 wstein@uw.edu http://wstein.org
- S2I2 Exploratory Workshop: Open Source Software as a Foundation for Scientific Research
- S2I2 Exploratory Workshop: Open Source Software as a Foundation for Scientific Research
- [1] Digital library of mathematical functions. DLMF; electronic version, NIST, Gaithersburg, MD, 2001, http://dlmf.nist.gov/.
- Biographical Sketch William Stein
- SCREMS: The Frontiers of Representation Theory, Number Theory, and Mathematical Physics
- SCREMS: The Frontiers of Representation Theory, Number Theory, and Mathematical Physics
- Charles F. Doran: Professional Preparation Harvard College Mathematics, A.B. 1992
- Biographical Sketch William Stein
- The Dell Online Store: Build Your System -Higher Education http://premierconfigure.us.dell.com/dellstore/print_summary_details... 1 of 2 1/10/08 1:22 AM
- CSUMS: Undergraduate Computational Research in Arithmetic Geometry
- CSUMS: Undergraduate Computational Research in Arithmetic Geometry
- [BCP97] W. Bosma, J. Cannon, and C. Playoust, The Magma algebra system. I. The user language, J. Symbolic Comput. 24 (1997), no. 34, 235265, Computational alge-
- William A. Stein Project Summary (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein Project Description (858) 220-6876 wstein@math.washington.edu http://modular.math.washington.edu
- William A. Stein Project Summary (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein Project Description (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein References Cited (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein Biographical Sketch (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein Project Description (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- William A. Stein References Cited (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- Mathematical Software and Me: A Very Personal Recollection
- William Stein Department of Mathematics
- SKETCH OF A PROGRAMME by Alexandre Grothendieck
- La Longue Marche `a travers la theorie de Galois, Part Ib, 26-37 26. Groupes de Teichmuller profinis
- arXiv:math.AG/0511279v110Nov2005 SEMINAIRE DE GEOMETRIE ALGEBRIQUE
- 39Matemtica Universitria Grothendieck no Brasil
- Quelques idees ma^itresses de l'oeuvre de A. Grothendieck
- Le journal de maths, Volume 1 (1994), No. 1 63 Une entrevue avec
- Science & Vie n 935, Aot 95 Grothendieck -1 / 4 Mais o est le gnie des maths ?
- The Rising Sea: Grothendieck on simplicity and generality I
- Theses directed by A. Grothendieck [1] Schemas en groupes reductifs; version of the thesis of M. Demazure, published in Bull.
- STRUCTURES ALGEBRIQUES. COHOMOLOGIE DES par M. Demazure.
- FIBRES TANGENTS ALG`EBRES DE LIE par M. Demazure
- EXPOSE VIA GENERALITES SUR LES GROUPES ALGEBRIQUES
- EXPOSE VIB GENERALITES SUR LES PRESCHEMAS EN GROUPES
- EXPOSE VIIA ETUDE INFINITESIMALE DES SCHEMAS EN
- CARACTERISATION ET CLASSIFICATION DES GROUPES DE TYPE MULTIPLICATIF
- CRIT`ERES DE REPRESENTABILITE. APPLICATIONS AUX SOUS-GROUPES DE TYPE MULTIPLICATIF DES
- COMPLEMENTS SUR LES SOUS-TORES D'UN PRESCHEMA EN GROUPES. APPLICATION AUX
- EXPOSE XXI DONNEES RADICIELLES
- EXPOSE XXIV AUTOMORPHISMES DES GROUPES REDUCTIFS
- (x-2)(x-3)(x-2+1) = (x-2)(x-3)(x-1) = (x2 -5x+6)(x-1) = (x3
- Explicit approaches to modular abelian varieties William Arthur Stein
- OXFORD UNIVERSITY PRESS LTD JOURNAL 00 (0000), 117 doi:10.1093/OUP Journal/XXX000
- ON THE TORSION POINTS OF ELLIPTIC CURVES & MODULAR ABELIAN VARIETIES
- Explicit approaches to modular abelian varieties William Arthur Stein
- CONSTRUCTING ELEMENTS IN SHAFAREVICH-TATE GROUPS OF MODULAR MOTIVES
- Arithmetic Duality Theorems Second Edition
- A Brief Introduction to Classical and Adelic
- William A. Stein Teaching Statement (617) 308-0144 was@math.harvard.edu http://modular.fas.harvard.edu
- ESQUISSE D'UN PROGRAMME par Alexandre Grothendieck
- EXPOSE XVII GROUPES ALGEBRIQUES UNIPOTENTS. EXTENSIONS
- On the Number of Prime Numbers less than a Given Quantity.
- Sage 2008: Sage on Microsoft Windows William Stein
- -adic Representations and the Cebotarev Density Jennifer Balakrishnan
- EXPOSE III EXTENSIONS INFINITESIMALES
- William A. Stein Biographical Sketch (858) 220-6876 wstein@math.washington.edu http://modular.math.washington.edu
- Results from MathSciNet: Mathematical Reviews on the Web c Copyright American Mathematical Society 2005
- William A. Stein Biographical Sketch (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- Designs, Codes and Cryptography, 19, 101128 (2000) c 2000 Kluwer Academic Publishers, Boston. Manufactured in The Netherlands.
- Charles F. Doran: Professional Preparation Harvard College Mathematics, A.B. 1992
- Dell PowerEdge R815 -Price $25,526.00
- EXPOSE VIIB ETUDE INFINITESIMALE DES SCHEMAS EN
- (former EGA IV: 20) Translation and Editing of his `prenotes'
- A SUMMARY OF THE CM THEORY OF ELLIPTIC CURVES 1. Introduction: a few modular forms
- AN EXPOSITION OF THE AGRAWAL-KAYAL-SAXENA PRIMALITY-PROVING THEOREM
- NOTES SUR L'HISTOIRE ET LA PHILOSOPHIE EMATIQUES IV
- 49. Homomorphismes de M0,3, les groupes M, A. Grothendieck
- William A. Stein Project Summary (858) 220-6876 wstein@math.washington.edu http://sage.math.washington.edu
- L'influence d'Alexandre GROTHENDIECK en K-thorie algbrique et en K-thorie topologique
- William A. Stein Project Summary (858) 220-6876 wstein@math.washington.edu http://modular.math.washington.edu
- BIOGRAPHICAL SKETCH Birne Binegar
- Visibility of Shafarevich-Tate Groups of Abelian Varieties
- A Database of Elliptic Curves---First Report William A. Stein 1 and Mark Watkins 2
- Homework 2, MAT256B II.8.4, III.6.8, III.7.1, III.7.3
- CONSTRUCTION DE PRESCHEMAS QUOTIENTS par P. Gabriel
- TOPOLOGIES ET FAISCEAUX par M. Demazure ()
- DCOUVRIR ET TRANSMETTRE : LA DIMENSION COLLECTIVE DES MATHMATIQUES DANS RCOLTES ET
- William A. Stein References Cited (858) 220-6876 wstein@math.washington.edu http://modular.math.washington.edu
- Math 583: Computing With Modular Forms (Spring 2006) MWF 2:30-3:20 in Smith 307
- APPEARED IN BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY
- There are genus one curves over Q of every odd index
- Possibilities for Shafarevich-Tate Groups of Modular Abelian Varieties
- MODULAR PARAMETRIZATIONS OF NEUMANNSETZER ELLIPTIC CURVES
- Galois Cohomology Galois Cohomology 1
- arXiv:math.AG/0206203v24Jan2004 SEMINAIRE DE GEOMETRIE ALGEBRIQUE
- ARTICLE IN PRESS YJNTH:4018 Please cite this article in press as: C. Pernet, W. Stein, Fast computation of Hermite normal forms of random integer
- Algebraic Geometry Homework William A. Stein
- EXPOSE XIII ELEMENTS REGULIERS DES GROUPES
- The Grothendieck-Serre Correspondence* Leila Schneps
- Component Groups of Quotients of J0(N) Copyright Springer-Verlag
- Construction of Cp and Extension of p-adic Valuations to C
- EXPOSE XXVI SOUS-GROUPES PARABOLIQUES DES GROUPES
- Sage: Creating a Viable Free Open Source Alternative to Magma, Maple, Mathematica,
- William A. Stein Project Summary (206) 419-0925 wstein@uw.edu http://wstein.org
- William A. Stein References Cited (206) 419-0925 wstein@uw.edu http://wstein.org
- William A. Stein Project Description (206) 419-0925 wstein@uw.edu http://wstein.org
- William A. Stein Biographical Sketch (206) 419-0925 wstein@uw.edu http://wstein.org
- Numerical Computation of Certain Chow-Heegner Points on Elliptic Curves
- William A. Stein Data Management Plan (206) 419-0925 wstein@uw.edu http://wstein.org
- Heegner Points and the Arithmetic of Elliptic Curves Over Ring Class Extensions
- NON-COMMUTATIVE IWASAWA THEORY FOR MODULAR FORMS J. COATES, T. DOKCHITSER, Z. LIANG, W. STEIN, R. SUJATHA
- A DATABASE OF ELLIPTIC CURVES OVER Q( JONATHAN BOBER, ALYSON DEINES, ARIAH KLAGES-MUNDT, BENJAMIN
