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         Algebraic Number Theory:     more books (102)
  1. Introduction to the Theory of Algebraic Numbers and Functions by Martin Eichler, 1966
  2. Number Theory and Algebraic Geometry (London Mathematical Society Lecture Note Series)
  3. Algebraic Geometry and Number Theory: In Honor of Vladimir Drinfeld's 50th Birthday (Progress in Mathematics)
  4. Algebraic Structures and Number Theory: Proceedings of the 1st International Symposium Hong Kong Aug 8-13 1988 by S. P. Lam, 1990-12
  5. Algebraic K-Theory, Number Theory, Geometry, and Analysis: Proceedings (Lecture Notes in Mathematics)
  6. Algebraic Number Theory: Quadratic Reciprocity
  7. Problems In Algebraic Number Theory - 2nd Edition by Jody smond, 2004
  8. Basic Algebraic Number Theory (Berichte Aus Der Mathematik) by Uwe Kraeft, 2006-03-30
  9. Algebraic Geometry and Algebraic Number Theory: Proceedings of the Special Program at Nankai Institute of Mathematics, Tianjin, China, September 198 (Nankai ... Applied Mathematics & Theoretical Physics) by Ke-Qin Feng, Ke-Zheng Li, 1993-07
  10. Algebraic number theory (Tata Institute of Fundamental Research. Mathematical pamphlets, 4) by Raghavan Narasimhan, 1966
  11. Algebraic Number Theory (Grundlehren der mathematischen Wissenschaften) by Jürgen Neukirch, 2010-11-02
  12. Algebraic number theory (International series in pure and applied mathematics) by Edwin Weiss, 1963
  13. Algebraic number theory (Addison-Wesley series in mathematics) by Serge Lang, 1970
  14. Algebraic Number Theory - 4 th ed., A stereotype. / Algebraicheskaya teoriya chisel - 4-e izd.,stereotip. by German Veyl, 2007

61. Math 514: Algebraic Number Theory
Math 515 algebraic number theory. Spring Semester, 2002. This course is an introductionto algebraic number theory and class field theory, continuing Math 515.
http://www.math.uic.edu/~jeremy/math515/
Math 515: Algebraic Number Theory
Spring Semester, 2002
Instructor: Jeremy Teitelbaum
Office: SEO 421
Phone:
Office Hours: MW 10 a.m. or by appointment.
Text: Algebraic Number Fields, 2nd edition, by Gerald Janusz. AMS Grad Studies in Math, Vol. 7. ISBN 1065-7339. The book is available at the UIC bookstore.
Hours: The course meets MWF at 1 p.m. in Taft Hall 216.
Topics
This course is an introduction to algebraic number theory and class field theory, continuing Math 515. First topics are Frobenius maps and L-functions, continuing in Janusz.
Assorted Notes
Examples ( dvi ps pdf
Computation of classgroup and fundamental unit in the field given by root of x^3-2x^2+x-6=0.
Homework (includes Math 514 Assignments from last semester)
  • First Homework, Due August 31, 2001
    dvi
    ps pdf
  • Second Homework, Due September 17, 2001 ( dvi ps pdf
  • Third Homework, Due October 8, 2001 ( dvi ps pdf
  • Fourth Homework, Due October 22, 2001 ( dvi ps pdf
  • Fifth Homework, Due November 12 , 2001 ( dvi ps pdf
  • Sixth Homework, Due by January 16, 2002 ( dvi ps pdf
  • Seventh Homework, Due whenever (
  • 62. GAP Forum: New Algebraic Number Theory Preprint Server
    Mon, 15 Aug 94 090500 +0200 ^ From Joachim Neubueser Joachim.Neubueser@Math.RWTHAachen.DE ^ Subject new algebraic number theory preprint server
    http://www-gap.dcs.st-and.ac.uk/~gap/Forum/Neubuese.1/Joachim.1/new_alge.1/1.htm
    Date: Mon, 15 Aug 94 09:05:00 +0200
    From: Joachim Neubueser Joachim.Neubueser@Math.RWTH-Aachen.DE
    Subject: new algebraic number theory preprint server
    Dear Forum members, I am forwarding an announcement that may be interesting to some of you. Joachim Neubueser Date: Fri, 12 Aug 1994 12:30:26 -0500
    Subject: new algebraic number theory preprint server
    Status: RO We hereby announce a new archive for the the temporary storage of electronic
    preprints in algebraic number theory. The archive is located at the
    University of Illinois at Urbana-Champaign. The preferred form for the
    papers is in TeX dvi format. This allows the papers to be viewed
    immediately. The procedure for submission of new preprints to the archives is simple. The
    author prepares a short ascii file containing the title, author's name and email address, and an abstract of the paper. This file and the file (or files) constituting the paper itself are then uploaded to our server using anonymous ftp. The best way to view the preprints and the instructions for authors is with a world wide web client. A file explaining such things is available by

    63. Mathlinks.info - Number Theory
    algebraic number theory Course Notes (J Miline); Algebraic NumberTheory - Lecture Notes (I Fesenko - University of Nottingham);
    http://www.mathlinks.info/em027_number_theory.htm
    Categories
  • Articles / Courses / Lectures / Texts / Tutorials Journals Organizations Other Resources
  • Articles / Courses / Lectures / Texts / Tutorials
  • Algebra and Number Theory Lecture Notes ( J Hoffman - Louisiana State University) Algebraic Number Theory Course Notes (J Miline) Algebraic Number Theory Lecture Notes (I Fesenko - University of Nottingham) Computational Number Theory Tutorial (R Campbell - University of Maryland, Baltimore County) Elementary and Analytic Number Theory Course Notes (W Chen - Imperial College, University of London) Elementary Introduction to Elliptic Curves Reports (L Charlap, D Robbins and R Coley - Center for Communications Research) Elliptic Curve Cryptography Tutorial (Integrity Sciences, Inc.) Elliptic Curves Course Notes (J Miline) Fermat's Last Theorem Article (MacTutor History of Mathematics Archives - University of St. Andrews) Fermat's Last Theorem Article (S Singh - Prometheus) Fermat's Last Theorem Tutorial (University of Bath) Introduction to Analytic Number Theory Lecture Notes (N Elkies - Harvard University) Introduction to Number Theory Lecture Notes (I Fesenko - University of Nottingham) Introduction to Number Theory Tutorial (X Jia - Southwest Texas State University) Ken Ribet's Modular Forms Course Course Notes (W Stein - Harvard University) Mathematics of Fermat's Last Theorem Tutorial (C Daney) Modular Functions and Modular Forms Course Notes (J Miline) Topics in Number Theory Course Notes (D Wilkins - Trinity College)
  • Journals
  • Acta Arithmetica INTEGERS: The Electronic Journal of Combinatorial Number Theory Journal of Number Theory The Ramanujan Journal
  • Other Resources

    64. NUMBER THEORY FTP SITES/CALCULATOR PROGRAMS/ARCHIVES
    archives. algebraic number theory Archives; apfloat A C++ High PerformanceArbitrary Precision Arithmetic Package by Mikko Tommila;
    http://www.maths.uq.edu.au/~krm/N1.html
    Number theory ftp sites/calculator programs/archives

    65. MA4A6 Algebraic Number Theory (Reading Module)
    MA4A6, Terms 12. algebraic number theory (Reading Module), 18 CATS. StatusList C. Audience The module is intended mainly for year four students.
    http://www.maths.warwick.ac.uk/pydc/mauve/mauve-MA4A6.html
    MATHEMATICS INSTITUTE A-Z Index Search Mauve (MMath) PYDC 2002-2003 Overview (White) Study Guide (Orange) Year 1 (Blue) Year 2 (Green) ... University
    Terms 1-2 Algebraic Number Theory (Reading Module) 18 CATS Status List C Audience: The module is intended mainly for year four students. Prerequisites: There is no formal prerequisite, but the student should have some algebraic sophistication. Janusz uses some elementary terms from Galois theory which need a little explanation, and a handout will be provided, but Galois theory is not a prerequisite. The exam will be structured so students who have not taken Commutative Rings will not be at a disadvantage. Content: This reading module discusses factorizations of primes in number rings. First one learns about how it is possible for a prime number to factorize in a quadratic extension. (This is well-explained in a second year essay written for me last year by John Hudson and makes a good starting point). You then might notice that the question of whether a prime number p remains prime in the Gaussian integers Z i ] depends on the congruence class of p modulo 4. For instance, 3 remains prime whereas 5 = (2-

    66. PMA6160 Topics In Algebraic Number Theory
    PMA6160 Topics in algebraic number theory. This is a graduate course givenas part of the RTP in Sheffield. The course is an introduction
    http://www.shef.ac.uk/~pm1afj/courses/pma6160/
    PMA6160 Topics in Algebraic Number Theory
    This is a graduate course given as part of the RTP in Sheffield. The course is an introduction to modular forms, along the lines of a previous course I gave in Oxford, but expanded to 24 lectures. The first part of the course will cover the arithmetic theory of modular forms, as given in the books of Shimura and Miyake. After this, I will discuss elliptic curves and functions, and explain how to regard modular forms as sections of sheaves on moduli spaces of elliptic curves. In the remainder of the course, I will consider adeles and automorphic representations and finally give a brief lecture on Galois representations associated to modular forms. The notes for the course are available here. Here is example sheet 1 , containing some elementary calculations with some congruence subgroups; the solutions are here. example sheet 2 is much more classical in nature, and contains a proof of the Ramanujan congruences; here are the solutions . Finally, example sheet 3 contains some questions on elliptic curves and the arithmetic-geometric mean. The solutions are here.

    67. NoMaDS
    North of England algebraic number theory Group, based at Durham, Nottingham, Sheffield and UMIST .Category Science Math Number Theory Events......link to NoMaDS past programmes. North of England algebraic number theory Group.This is the home page for the North of England algebraic number theory Group.
    http://www.shef.ac.uk/~pm1afj/lms/
    North of England Algebraic Number Theory Group
    This is the home page for the North of England Algebraic Number Theory Group. This group is based at Durham, Nottingham, Sheffield and UMIST, and we are grateful to the London Mathematical Society . for financially supporting the group by means of a Scheme 3 grant. This grant has recently been renewed for 2002-03, and pays for travel expenses for NoMaDS members, as well as other visitors (if sufficient funds are available). Although our official title is the one given above, we informally refer to ourselves as NoMaDS (an abbreviation of No ttingham, Ma nchester, D urham and S heffield, the host cities), as suggested by John Cremona. The seventh meeting took place at Durham , on May 4th 2002. The eighth meeting will take place in Sheffield on Saturday September 28th 2002. The speakers will be the following:
    Eighth meeting, Sheffield (28/9/2002)
    The eighth meeting will take place on Saturday September 28th in Sheffield. Here is the provisional programme:
    • coffee/tea

    • Algebras of p -adic distributions and represention theory
    • LUNCH BREAK
    • David Burns (King's College, London)

    68. Papers By AMS Subject Classification
    No papers on this subject. 11RXX algebraic number theory global fields For complexmultiplication, see 11G15 / 11XX Number theory / Classification root.
    http://im.bas-net.by/mathlib/en/ams.phtml?parent=11RXX

    69. ALGEBRAIC GEOMETRY AND ALGEBRAIC NUMBER THEORY
    3 ALGEBRAIC GEOMETRY AND algebraic number theory Proceedings of the Special Programat Nankai Institute of Mathematics Tianjin, China September 1989 June
    http://www.wspc.com.sg/books/mathematics/1640.html
    Home Browse by Subject Bestsellers New Titles ... Browse all Subjects Search Keyword Author Concept ISBN Series New Titles Editor's Choice Bestsellers Book Series ... Nankai Series in Pure, Applied Mathematics and Theoretical Physics - Vol. 3
    ALGEBRAIC GEOMETRY AND ALGEBRAIC NUMBER THEORY
    Proceedings of the Special Program at Nankai Institute of Mathematics

    Tianjin, China September 1989 - June 1990
    edited by Feng Ke-Qin (University of Science and Technology of China) (Graduate School of Academia Sinica)
    This volume contains 18 research papers on algebraic geometry, algebraic number theory and algebraic groups. Two summarized surveys on Arthur's invariant trace formula and the representation theory of quantum linear groups by K F Lai and Jian-Pan Wang respectively are included.
    Contents:
    • On the Slope of Non-Hyperelliptic Fibrations of Genus 4 (Z-J Chen)
    • On the Rank and the BSD Conjecture of Elliptic Curves E D y x D (K-Q Feng)
    • An Introduction to Arthur's Invariant Trace Formula (K F Lai)
    • Hecke Operators, Hirzebruch Sums and Pellian Equation Conjecture (H-W Lu)
    • Ramification Divisor of Regular Schemes (Z-H Luo)
    • A Note on Representations of Integers by Ternary Quadratic Forms (D-Y Pei)
    • A Summarized Account for the Representation Theory of Quantum Linear Groups (J-P Wang)
    • Representations of Finite Dimensional Hopf Algebras Arising from Quantum Groups, II (N-H Xi)

    70. Math 688R. Topics In Algebraic Number Theory
    Math 688R. Topics in algebraic number theory terms offered, credit hours, prerequisites,and course description. Math 688R. Topics in algebraic number theory.
    http://www.math.byu.edu/Programs/688.html
    Math 688R. Topics in Algebraic Number Theory
    Offered: W odd years Credit Hours: Prerequisites: Math 372 Math 387 , and instructor's consent Description: Current topics of research interest Course List
    Brigham Young University
    Department of Mathematics
    Send Comments to webmaster@math.byu.edu

    71. Algebraic Number Theory And Diophantine Analysis, Graz, Österreich, 30.8. - 5.9
    algebraic number theory and Diophantine Analysis, Graz, Österreich, 30.8. AlgebraicNumber Theory and Diophantine Analysis, Graz, Österreich, 30.8. 5.9.98.
    http://www.gwdg.de/~cais/oldkonfhinw/node13.html

    Representation Theory of Algebras,
    Alte Konferenzen - Old Vorherige Seite: ICM98 - International Conference
    This international conference is organized by The topics of the conference include algebraic number theory, diophantine equations, transcendence, uniform distribution as well as computational and analytic aspects. There will be one hour survey lectures as well as 20 minutes contributed talks (open for everybody) and a special session on diophantine equations. The following mathematicians have already agreed to attend the conference: Graz is the capital of Styria, a southern province of Austria. The meeting will take place at the University and the Technical University, which are both in walking distance from the city center. Graz can be reached either by train or by plane. There are flights from Vienna, Zurich and Frankfurt. There will be a possibility for moderately priced housing in a dormitory. Of course, it is possible to choose any hotel in Graz via the tourist office. The conference fee is approximately 1000 ATS (ca. 150DM, ca. 90US$ , ca. 450FF). In special cases a reduction of the conference fee may be possible. For more details we refer to the second announcement in approximately one year. Everybody interested in the second announcement should contact the e-mail address: nt98@weyl.math.tu-graz.ac.at

    72. MATH272 - Algebraic Number Theory
    Year 2000/2001 algebraic number theory MATH 272 FA. This is a coursein the elements of the theory of numbers. Topics covered include
    http://www.wesleyan.edu/wesmaps/course0001/math272f.htm
    document.domain="wesleyan.edu"; Wesleyan Home Page WesMaps Home Page WesMaps Archive Course Search ... Course Search by CID
    Academic Year 2000/2001
    Algebraic Number Theory
    MATH
    272 FA
    This is a course in the elements of the theory of numbers. Topics covered include dividibility, congruences, quadratic residues, Diophantine equations and a brief introduction to algebraic numbers.
    MAJOR READINGS
    Major readings not known
    EXAMINATIONS AND ASSIGNMENTS
    Weekly problem sets. Take-home midterm and final.
    ADDITIONAL REQUIREMENTS and/or COMMENTS
    Familiarity with computers useful but not required. COURSE FORMAT: Lecture
    REGISTRATION INFORMATION
    Level: UGRD Credit: Gen Ed Area Dept: NSM MATH Grading Mode: Graded Prerequisites: Links to Web Resources For This Course. Last Updated on MAR-26-2001
    Contact wesmaps@wesleyan.edu to submit comments or suggestions. Please include a url, course title, faculty name or other page reference in your email

    73. MATH509: Algebraic Number Theory - CUA
    MATH509 algebraic number theory. The study of number theory usingalgebraic techniques. Topics include extension fields of rational
    http://home.cua.edu/courselist/course.cfm?DEPT=MATH&COURSENUM=509

    74. Unit Description: Alg. Num. Thy.
    algebraic number theory (MATH 31110). Unit number and title MATH 31110 AlgebraicNumber Theory; Level 3; Credit point value 10 credit points;
    http://www.maths.bris.ac.uk/~madhg/unitinfo/current/l3_units/algnumth.htm
    Undergrad page Level 1 Level 2 Level 3 ... Level 4
    Bristol University Mathematics Department
    Undergraduate Unit Description for 2002/2003:
    Algebraic Number Theory (MATH 31110)
    Contents of this document:
    Administrative information
    Unit aims
    General Description , and Relation to Other Units
    Teaching methods
    and Learning objectives
    Assessment methods
    and Award of credit points
    Transferable skills

    Texts
    and Syllabus
    Administrative Information
  • Unit number and title: MATH 31110 Algebraic Number Theory Level: Credit point value: 10 credit points Year: First Given: 1996/7 (but this unit is approximately the first half of a longer course which was given for many years previously). Lecturer/organiser: Dr. A. W. Chatters (Room 3.9, Tel. 928 7976, email arthur.chatters@bris.ac.uk Semester: 2 (weeks 13-18) Timetable: Tuesday 11.10am, Wednesday 12.10pm, Thursday 9.00am Prerequisites: Level 1 Pure Mathematics or Number Theory and Group Theory
  • Unit aims
    The course will give a brief introduction to some ways in which results from algebra can be used to solve problems in number theory. The central object of study will be the ring of integers of a quadratic number field. In this setting there will be a great emphasis on determining when unique factorisation holds or fails. Methods will be developed for solving various special types of Diophantine equation, culminating with a proof of Fermat's Last Theorem for cubes.

    75. Algebra, Number Theory And Cryptography Research Group, Univ. Of Calgary
    11Axx, 11D09, 11Rxx. Elementary number theory; Quadratic and bilinear Diophantineequations; algebraic number theory global fields. Number Theory.
    http://www.math.ucalgary.ca/~cunning/algebra.html

    Research at the Department of Mathematics
    Algebra, Number Theory and Cryptography research group
    Research category Researcher AMS subject classification Research topics Number theory Richard Guy Elementary prime number theory, factorization; Special numbers, sequences and polynomials (e.g. Bernoulli). Number theory Richard Mollin Elementary number theory; Quadratic and bilinear Diophantine equations; Algebraic number theory: global fields. Number Theory Clifton Cunningham Representation-theoretic methods - automorphic representations over local and global fields. Number Theory Renate Scheidler Arithmetic theory of algebraic function fields; Algebraic number theory computations; Algebraic coding theory. Number Theory Richard Guy Diophantine equations; Binomial coefficients; factorials; $q$-identities; Evaluation of constants; Fibonacci and Lucas numbers and polynomials and generalizations; Arithmetic functions; related numbers; inversion formulas; Representation problems; Primes in progressions Number theory Hugh Williams Computational number theory; Elementary number theory; Diophantine equations.

    76. Number Theory
    Math 254 Introduction to algebraic number theory. Instructor Chad Schoen.Prerequisites Text Neukirch, J.; algebraic number theory. Topics
    http://www.math.duke.edu/graduate/courses/spring00/math254.html
    Math 254: Introduction to Algebraic Number Theory
    Instructor: Chad Schoen
    Prerequisites:
    Math 251 or strong performance in Math 200 or the equivalent. Students will be expected to enter the course with a working knowledge of the following basic notions in algebra: Groups, actions of groups on a set, commutative rings, ideals, modules over commutative rings, principal ideal domains, unique factorization domains, the classification of finitely generated modules over principal ideal domains, field extensions, the structure of finite fields, basic Galois theory.
    Intended audience:
    The course should be helpful to graduate students considering working in algebra, algebraic geometry or another area of mathematics which interacts with number theory. It should be of interest to advanced undergraduates who have fulfilled the prerequisites and who are interested in learning more about algebraic number theory.
    Text:
    Neukirch, J.; Algebraic Number Theory
    Topics:
    Quadratic equations in two variables, Number fields and function fields, orders in number fields and algebraic curves over finite fields, affine schemes, integral closure and desingularization, Dedekind domains, the class group, applications to binary quadratic forms and diophantine equations, decomposition of primes in extension fields, valuation theory, ramification theory, the geometry of numbers, finiteness of the class group and Dirichlet's unit theorem, extensions of global fields with fixed ramification, bounds on discriminants.

    77. Esmonde, Jody; Murty, M. R. - Problems In Algebraic Number Theory - Buecher Onli
    algebraic number theory - Rezensionenund die Moeglichkeit zum Onlinekauf dieses Buches finden Sie hier.
    http://www.buch-shop-versand.de/Esmonde_Jody_Murty_M_R_Problems_in_Algebraic_Num
    var n = 0387986170
    Esmonde, Jody; Murty, M. R. - Problems in Algebraic Number Theory
    Der Titel - Esmonde, Jody; Murty, M. R. - von - Problems in Algebraic Number Theory - listet am Sat Oct 13 13:46:57 2001 unter den Top-1000 Bestsellern des deutschsprachigen Online-Buchhandels.
    Neben Esmonde, Jody; Murty, M. R. Problems in Algebraic Number Theory
    Sollten Sie nicht automatisch weitergeleitet worden sein, klicken Sie auf den Titel um eine Rezension zu lesen oder um das Buch direkt zu bestellen.
    Problems in Algebraic Number Theory - Esmonde, Jody; Murty, M. R. - ISBN 0387986170
    Eine Liste weiterer Bestseller finden Sie hier.

    webmaster@kosmodrom.de

    bestellen-buch-versand.de

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    78. Atlas: Frobenius Groups: It's All Algebraic Number Theory By Ron Brown
    Conference Homepage. Frobenius groups it's all algebraic number theorypresented by Ron Brown University of Hawaii Frobenius groups
    http://atlas-conferences.com/c/a/c/v/07.htm
    Atlas Document # cacv-07 International Conference and Workshop on Valuation Theory
    July 26 - August 11, 1999
    University of Saskatchewan
    Saskatoon, Saskatchewan, Canada Conference Organizers
    Franz-Viktor Kuhlmann, Salma Kuhlmann, Murray Marshall, Deirdre Haskell and Hans Schoutens
    View Abstracts
    Conference Homepage Frobenius groups: it's all algebraic number theory
    presented by
    Ron Brown
    University of Hawaii Frobenius groups play a prominent role in the general theory of finite groups. After reviewing definitions we show that the problem of finding all Frobenius groups with abelian Frobenius kernel is a problem in algebraic number theory. We illustrate this with a very elementary construction of all Frobenius groups whose Frobenius complement is either the quaternion group or the special linear group SL(2,Z/5Z) and with some combinatorial results (e.g., a count of the metabelian Frobenius groups of order at most one million). The key idea is that Frobenius groups with abelian kernel correspond precisely to finite modules over certain well-behaved classical maximal orders, and the indecomposable modules correspond to powers of maximal ideals of the associated Dedekind domain. Connections with Amitsur's calculation of the finite groups which are subgroups of division rings will be mentionned.

    79. UR Math: Algebra And Number Theory Group
    algebraic number theory, modular forms, padic modular forms.
    http://www.math.rochester.edu/research/algebra_and_number_theory/
    This site will look much better in a browser that supports web standards , but it is accessible to any browser or Internet device. Full sitemap Search
    University of Rochester
    Mathematics ... Research groups
    Algebra and Number Theory
    2002-2003 Number Theory seminar
    Permanent Faculty
    Steve Gonek gonek @math.rochester.edu The Riemann zeta function, L functions, and the distribution of prime numbers. Naomi Jochnowitz what @math.rochester.edu Algebraic number theory, modular forms, p-adic modular forms Saul Lubkin lubkin @math.rochester.edu Algebraic geometry, homological algebra; Construction of algebraic-topological like invariants in algebraic geometry. Sanford Segal ssgl @math.rochester.edu Analytic and elementary number theory; complex analysis; history of Mathematics. Arnold Pizer apizer @math.rochester.edu Arithmetic of quaternion algebras and its connections to modular forms, Brandt matrices, Hecke operators, and Ramanujan graphs.
    Postdoctoral Faculty
    Suzanne Caulk suzcaulk @math.rochester.edu Hilbert-Seigel modular forms Mike Knapp mknapp @math.rochester.edu

    80. Meetings At Oberwolfach 2001
    20.01.2001 Combinatorial Convexity and algebraic Geometry. 21.01. 23.06.2001 Two Hundred Years of number theory after CarlFriedrich Gauß's Disquisitiones Arithmeticae
    http://www.mfo.de/Meetings/Meeting_Program_2001.html
    Mathematisches Forschungsinstitut Oberwolfach / Meeting Programs
    Meetings at Oberwolfach 2001
    Participants of the meetings at Oberwolfach are invited personally by the director of the institute. The participation is subject to such an invitation. Interested researchers, in particular young mathematicians, can contact the administration of the institute. Since the number of participants is restricted not all enquiries can be considered. Meetings at Oberwolfach 2002
    Meetings at Oberwolfach 2000

    Oberwolfach-Seminars 2001

    Arbeitsgemeinschaft Spring
    ...
    Arbeitsgemeinschaft Autumn
    Program of the Meetings to be held in 2001
    Finite Fields: Theory and Applications Photo: JPEG Report: DVI PostScript
    Organizers:
    Joachim von zur Gathen, Paderborn
    Igor E. Shparlinski, NSW Combinatorial Convexity and Algebraic Geometry Photo: JPEG Report: DVI PostScript
    Organizers:
    Victor V. Batyrev, Tübingen

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