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Algebraic Number Theory: more books (102)

Elementary and Analytic Theory of Algebraic Numbers by WladyslawNarkiewicz, 1974
Foundations of the theory of algebraic numbers; vol.1: Introduction to the general theory. by Harris Hancock, 1931-01-01
Foundations of the Theory of Algebraic Numbers Volume II : The General Theory by Harris Hancock, 1960
Finite field: Abstract algebra, Ã‰variste Galois, Field (mathematics), Number theory, Algebraic geometry, Galois theory, Cryptography, Coding theory, Isomorphism, ... Frobenius endomorphism, Green's relations
Foundations of the Theory of Algebraic Numbers Volume 1 by Harris; B593 Hancock, 1931-01-01
The elements of the theory of algebraic numbers. by Legh Wilber by Reid. Legh Wilber. 1867-, 1910
Algebraic Theory of Numbers by Hermann Weyl, 1940
The elements of the theory of algebraic numbers. With an introduction by David Hilbert. by Legh Wilber Reid, 1946
Abelian variety: Algebraic geometry, Complex analysis, Number theory, Algebraic variety, Algebraic group, Group (mathematics), Regular function, Field (mathematics)
Number Theory ,Algebraic Numbers &Functions 2000 publication by HelmutKoch, 2000-01-01
Theory of algebraic numbers: Notes by Gerhard Wurges from lectures held at the Mathematisches Institut, Gottingen, Germany, in the Winter semester, 1956/7 by Emil Artin, 1959
The Theory of Algebraic Numbers by Harry Pollard, 1961-01-01
Jacketed First edition Elementary Number Theory An Algebraic Approach by Ethan D. Bolker , 1969-01-01
The Theory of Algebraic Numbers by Harry And Harold Diamond Pollard, 1975-01-01

lists with details

CRC Press Online - Book: Algebraic Number Theory
Textbooks Only
http://www.crcpress.com/shopping_cart/products/product_detail.asp?sku=3989
NUS Dept Of Maths Algebra And Number Theory Seminars
Algebra and Number Theory Seminar. Schedule of meetings.
http://www.math.nus.edu.sg/~mattankm/AlgSem/

Extractions: (unless otherwise stated) 10 Aug Lim Meng Fai Some characteristic classes in number theory 17 Aug Chan Song Heng Stephen The partition function and its generalizations 24 Aug Gregor Kempor, Technische Universit ät München (Venue: CRA, Time: 1-2 pm) Invariant theory and computer vision 31 Aug Kim Sangjib Standard monomial theory for flag algebras 7 Sep Nolan Wallach, University of California, San Diego (Colloquium Talk) Shuffling and r -quasisymmetric polynomials 14 Sep Chin Chee Whye Direct and inverse problems in representation theory 21 Sep Break 28 Sep Tan Kai Meng The Fock space representation of the quantum affine algebra of sl n 5 Oct Helmer Aslaksen (Venue: CRA, Time: 1-2 pm) Extending 12 Oct Cancelled Abstracts Some characteristic classes in number theory
Henri Cohen. Computational Algebraic Number Theory
Quadratic fields provide an excellent testing and training ground for the techniques of algorithmic number theory (and for algebraic number theory in
http://www.ega-math.narod.ru/Books/Cohen.htm
Mastermath
Credits 8 credit points Instructors Top, J. (Rijksuniversiteit Groningen), Smit, B. de (Universiteit Leiden) Email J.Top@math.rug.nl, desmit@math.leidenuniv.nl
http://www.mastermath.nl/program/00003/00009/

Extractions: About Mastermath Links Locations Contact ... Spring 2011 Credits 8 credit points Instructors Top, J. (Rijksuniversiteit Groningen), Smit, B. de (Universiteit Leiden) E-mail J.Top@math.rug.nl desmit@math.leidenuniv.nl Description The course provides a thorough introduction to algebraic number theory. It treats the arithmetic of the number rings that occur in (algorithmic) practice. Topics: Each week, students have to hand in 4 exercises from the course notes out of those listed on the website of this course. Solving the more difficult problems will result in a higher grade. The final problem set of the course will be more substantial. Organization Mondays from September 11 - December 18, 2006, 10:15 - 13:00. The final hour (12:15-13:00) will be devoted to homework problems. Examination The final grade is exclusively based on the results obtained for the weekly homework assignments. The last problem set will be more substantial and determine one third of the final grade. Literature We will use the course notes and homework exercises Prerequisites Undergraduate algebra, i.e., the basic properties of groups, rings and fields. This material is covered in first and second year algebra courses in the bachelor program of most universities. The course notes
INTRODUCTORY ALGEBRAIC NUMBER THEORY
File Format PDF/Adobe Acrobat
http://bilder.buecher.de/zusatz/20/20986/20986028_lese_1.pdf
Algebraic Number Theory
Algebraic Number Theory This is a corrected printing of the second edition of Lang's well-known textbook. It covers all of the basic material of classical algebraic number
http://www.springer.com/mathematics/numbers/book/978-0-387-94225-4

Extractions: Basket USA Change New User Login Subjects Services About us Company Information Mission Statement Management Annual Reports Key Facts ... Locations Worldwide What we do Publishing Fields Springer and Open Access Springer in China Developing Countries Initiative Press Press Releases Springer Select Media Kit and Downloads Career All Job Vacancies Trainee-Programs / Editorial Trainees Internships Vocational Training There are no results matching your search terms.
Magma Computational Algebra System Home Page
A Computational Algebra system for algebra, number theory and geometry.
http://magma.maths.usyd.edu.au/

Extractions: Home Download Help FAQ ... About Magma How to get Magma Download Online Demo Resources Online Help Discovering Mathematics with Magma Citations How to cite Magma ... Contact us Magma is a large, well-supported software package designed to solve computationally hard problems in algebra, number theory, geometry and combinatorics. It provides a mathematically rigorous environment for computing with algebraic, number-theoretic, combinatoric, and geometric objects. Latest version: (released October 6, 2010) is now available. See here for a summary of the new features in V2.16. Recent Notices: March 18, 2010: Magma V2.16-6 has been released for Windows. November 12, 2009: Magma V2.16-1 has been released for 64-bit Intel/AMD Linux platforms. November 8, 2009: The list of publications that cite Magma has been greatly expanded, now totalling around 2600 items. The updated list may be found here December 19, 2008: The 2008 edition of Magma (Version 2.15) was released in early December and is now available for most supported platforms. It contains many new capabilities as well as major upgrades of algorithms and code for several core areas. See LINK for a summary of the new features.
QUANTUM ALGORITHMS IN ALGEBRAIC NUMBER THEORY 1. Introduction Two
File Format PDF/Adobe Acrobat Quick View
http://www.albanyconsort.com/simon/quantumnt.pdf
Mastermath
Credits 8 credit points Instructors Lenstra, H.W. (Universiteit Leiden), Stevenhagen, P. (Universiteit Leiden) Email HWL@MATH.leidenuniv.nl, psh@math.leidenuniv.nl
http://www.mastermath.nl/program/00007/00007/

Extractions: About Mastermath Links Locations Contact ... Spring 2011 Credits 8 credit points Instructors Lenstra, H.W. (Universiteit Leiden), Stevenhagen, P. (Universiteit Leiden) E-mail HWL@MATH.leidenuniv.nl psh@math.leidenuniv.nl Aim The course provides a thorough introduction to algebraic number theory. It treats the basic laws of arithmetic that are valid in subrings of algebraic number fields. Description Introduction to algebraic numbers and number rings. Ideal factorization, finiteness results on class groups and units, explicit computation of these invariants. Possible special topics: binary quadratic forms, the number field sieve, valuations and completions, local fields, introduction
MathTools V2.4.2
Mathematical routines by Bhuvanesh Bhatt for the TI-89/92+/V200 in Algebra, Number Theory, Statistics and applications.
http://www.technicalc.org/packages/mathtools/main.htm

Extractions: A Computer Algebra System (CAS) is a kind of mathematical software that enables you to use a computer to manipulate mathematical expressions. A CAS has symbolics, numerics, graphics, programming, and typesetting capabilities, and usually also data import/export. CAS’s are used in many fields such as mathematics, physics, chemistry, engineering, computer science, computational biology, economics, and education. The TI-68k devices (TI-89, TI-92 Plus, and Voyage 200) are great tools, especially for education. They are the most advanced calculators available today. Once you have learned a topic such as vector analysis, you can use the TI-68k CAS to automate some or all of your work, so that you can concentrate on more advanced and/or abstract topics without worrying about calculational errors. The TI-68k are also invaluable when learning a topic, since they allow you to explore the topic in a variety of ways. One problem with the TI-68k is that a lot of commonly used functions are not built-in. MathTools aims to bridge that gap, mainly in the area of mathematics. Since math is used in all of science, MathTools can be used in those fields as well. Besides education, MathTools can also be used in industry and research. One of my goals in maintaining MathTools and its extensive documentation is to introduce people to the beauty of mathematics. MathTools has helped me gain a deeper understanding of computer algebra, and has also introduced me to many new areas in math, far better than from any amount of reading. MathTools mainly consists of TI-Basic functions, but there are also TI-Basic programs, utilities written in C, and a Flash application.
Algebraic Number Theory And Related Topics 2010
Sep 20, 2010 Algebraic Number Theory and Related Topics 2010. Program Committee Masanari Kida (University of ElectroCommunications )
http://mathweb.e-one.uec.ac.jp/rims2010-e.html

Extractions: Introduction Anna Cadoret (Univ. Bordeaux 1) Representation over finite fields of etale fundamental groups of curves. (joint work with Akio Tamagawa) Kazuaki Miyatani (University of Tokyo) Finiteness of crystalline cohomology of higher level Manabu Yoshida (Kyushu University) Takashi Suzuki (The University of Chicago) Fontaine's property (Pm) at the maximal ramification break Shin Hattori (Kyushu University) Ramification correspondence of finite flat group schemes of equal and mixed characteristic Ahmed Abbes (CNRS) Ramification and cleanliness Takeshi Saito (University of Tokyo) l-adic Riemann-Roch formula Takashi Hara (University of Tokyo) On Iwasawa main conjecture of totally real fields Tatsuya Ohshita (Kyoto University) On the higher Fitting ideals of Iwasawa modules of class groups over real abelian fields Yoshitaka Sasaki (Kinki University) Poly-Euler numbers and the related L-function Byoung Du Kim (Victoria University of Wellington) Two-variable p-adic L-functions for modular forms at non-ordinary primes Florian Sprung (Brown University) The p-parts of Tate-Shafarevich groups of elliptic curves
Topics In Computational Algebraic Number Theory
File Format PDF/Adobe Acrobat Quick View
http://www.emis.de/journals/JTNB/2004-1/Belabas.pdf
Nico Benschop Homepage, Nico Benschop Homepg: Associative Theory Of Digital Circ
A compendium of papers by Nico F. Benschop on abstract algebra, number theory, computer science and physics.
http://home.claranet.nl/users/benschop/
Dirichlet Summary
Proved that in any arithmetic progression with first term coprime to the difference there are infinitely many primes, units in algebraic number theory, ideals, proposed the modern definition of a function.
http://turnbull.dcs.st-and.ac.uk/~history/Mathematicians/Dirichlet.html

Extractions: to see five larger pictures Dirichlet proved in 1837 that in any arithmetic progression with first term coprime to the difference there are infinitely many primes. Full MacTutor biography [Version for printing] List of References (16 books/articles) Mathematicians born in the same country Show birthplace location Additional Material in MacTutor A comment from Thomas Hirst's diary Honours awarded to Lejeune Dirichlet (Click below for those honoured in this way) Fellow of the Royal Society Lunar features Crater Dirichlet Other Web sites Encyclopaedia Britannica Mathematical Genealogy Project Previous (Chronologically) Next Main Index Previous (Alphabetically) Next Biographies index JOC/EFR © May 2000 The URL of this page is:
CAH IT ARF S CONTRIBUTION TO ALGEBRAIC NUMBER THEORY AND RELATED
File Format PDF/Adobe Acrobat Quick View
http://journals.tubitak.gov.tr/math/issues/mat-98-22-1/mat-22-1-1-98034.pdf
Pell Summary
Worked on algebra and number theory, gave a table of factors of all integers up to 100000 in 1668. Pell s equation is y^2 = ax^2 + 1, where a is a non-square integer.
http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Pell.html
PDF - ALGORITHMS IN ALGEBRAIC NUMBER THEORY
Your browser may not have a PDF reader available. Google recommends visiting our text version of this document.
http://www.ams.org/bull/1992-26-02/S0273-0979-1992-00284-7/S0273-0979-1992-00284
Mathematics Site --- J.S. Milne
Includes preprints and course notes on Group Theory, Fields and Galois Theory, Algebraic Geometry, Algebraic Number Theory,Modular Functions and Modular Forms, Elliptic Curves, Abelian Varieties, Etale Cohomology, and Class Field Theory.
http://www.jmilne.org/math/
Algebraic Number Theory Lecture Notes
File Format PDF/Adobe Acrobat Quick View
http://math.rice.edu/~hassett/teaching/465spring03/antlec1.pdf
Michael Larsen
Indiana University. Algebraic number theory; algebraic geometry; group theory (finite, finitely generated, compact, or algebraic); homological algebra; algebraic combinatorics; applied algebra. Teaching notes, Putnam competition information.
http://mlarsen.math.indiana.edu/~larsen/

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