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Algebraic Number Theory: more books (102)

Algebraic K Theory and Algebraic Number Theory: Proceedings of a Seminar Held January 12-16, 1987 With Support from the National Science Foundation (Contemporary Mathematics) by Seminar on Algebraic K-Theory and Algebraic Number Theory, Michael R. Stein, et all 1989-01
Algebraic Number Theory (Pure and Applied Mathematics) by R. Long, 1977-09-01
Algebraic Number Theory and Algebraic Geometry: Papers Dedicated to A.N. Parshin on the Occasion of His Sixtieth Birthday (Contemporary Mathematics)
Algebraic Theory of Numbers by Hermann Weyl, 1998-04-20
The Theory of Algebraic Number Fields by David Hilbert, 2010-11-02
Lectures on the Theory of Algebraic Numbers (Graduate Texts in Mathematics) by E. T. Hecke, 2010-11-02
Algebraic theory of numbers by Pierre Samuel, 1970
The Elements Of The Theory Of Algebraic Numbers by Legh Wilber Reid, 2010-09-10
Selected Papers on Number Theory and Algebraic Geometry (American Mathematical Society Translations Series 2)
Select Topics in Algebra: and Its Interrelations with Logic, Number Theory and Algebraic Geometry (Mathematics and its Applications) by I. Bucur, 1984-09-30
Selected Papers on Number Theory, Algebraic Geometry, and Differential Geometry (American Mathematical Society Translations Series 2)
Foundations of the theory of algebraic numbers by Harris Hancock, 1964
P-Adic Methods in Number Theory and Algebraic Geometry (Contemporary Mathematics) by Steven Sperber, Alan Adolphson, 1992-07
The theory of algebraic numbers (Carus mathematical monographs series;no.9) by Harry Pollard, 1950

lists with details

Henri Darmon - Home Page - Math McGill
McGill University. algebraic number theory, with a special emphasis on elliptic curves, modular forms, and their associated Lfunctions.
http://www.math.mcgill.ca/~darmon/

Extractions: July 12-15, 2004. Joint Canada -France meeting of the mathematical sciences. Toulouse, France. Algebraic number theory , with a special emphasis on elliptic curves modular forms , and their associated L-functions My Harvard PhD thesis (1991; cf. also [Da1]) formulated an analogue of a conjecture of Mazur and Tate [Mt1], replacing cyclotomic extensions of Q by anticyclotomic extensions of an imaginary quadratic field and modular symbols with Heegner points. One could apply the ideas of Kolyvagin [Ko1], which had just appeared then, to prove special cases of this conjecture which could not be approached in the original setting considered by Mazur and Tate. One of the puzzling features of the anticyclotomic setting is the presence of predictable degeneracies in the associated height pairings. (In the cyclotomic case, a conjecture of Mazur predicts that the cyclotomic p-adic height pairing is always non-degenerate.) Such degeneracies lead to extra vanishing of the corresponding p-adic L-functions. The phenomenon of extra vanishing brought about by degeneracies in the height pairings was studied in a series of joint papers ([BD1], [BD2]) with M. Bertolini, where the notion of a "derived height" was introduced.
Instructional Conference On Algebraic Number Theory
HarishChandra Research Institute, Allahabad, India; 825 November 2000.
http://www.mri.ernet.in/~mathweb/numbertheory2000/
Math 129: Introduction To Algebraic Number Theory
Mathematics 129. Introduction to algebraic number theory. Final Exam Now Available! By William Stein. Course Textbook (all notes combined into a book).
http://modular.fas.harvard.edu/edu/Spring2004/129/
Algebraic Number Theory
A Brief Introduction To Classical And Adelic algebraic number theory. William Stein (based heavily on works of SwinnertonDyer and Cassels). May 2004.
http://modular.fas.harvard.edu/papers/ant/

Extractions: I wrote this book for Math 129 at Harvard during Spring 2004. I'm making it available to everyone for free under very liberal conditions. For example, please feel free to put a copy on other web sites, or to make printouts or copies available to your students (even if you have to charge the students for reproduction costs).
Ronald Van Luijk
University of California Berkeley. Algebraic geometry, algebraic number theory, arithmetic geometry and related topics. Catalogue of algebraic surfaces.
http://math.berkeley.edu/~rmluijk/

Extractions: I am a 4th year PhD student, interested in Algebraic Geometry, Algebraic Number Theory, Arithmetic Geometry and related topics. My advisor is Hendrik Lenstra . I graduated at the University of Utrecht in 2000 under the supervision of Frits Beukers and Ben Moonen . My thesis was about Perfect Cuboids I intend to start a catalogue of algebraic surfaces , that are of interest to number theorists because of their rational points. The catalogue will include references, so that if "new" surfaces pop up, they can be compared with other surfaces, that have already been analysed. As for now, the catalogue doesn't contain many surfaces yet. Please e-mail me about any surfaces you've encountered and/or worked on, that might be of interest. Math 1B (Calculus), spring 2001
John Voight: Notes
John Voight. Oberwolfach Explicit algebraic number theory. I took notes from the Oberwolfach Seminar on Explicit algebraic number theory held in November 2003.
http://math.berkeley.edu/~jvoight/notes/

Extractions: I took notes from the Oberwolfach Seminar on Explicit Algebraic Number Theory held in November 2003. These are preliminary; your comments are most welcome. Lenstra: The Chebotarev Density Theorem Lenstra: The Idele Class Group Lenstra: Profinite Groups Lenstra: Galois Groups of Radical Extensions Schoof: Arakelov Class Groups Stevenhagen: Class Field Theory Stevenhagen: Kummer Theory and Reciprocity Laws Stevenhagen: Primes Represented by Quadratic Forms 274: Seminar I compiled the notes from the 274 seminar on complex multiplication that was run by Don Zagier for the first half of the fall semester together with his three Bowen lectures on periods and special functions of L -functions. Enjoy. Aspects of Complex Multiplication I also compiled the notes from the continuation of the seminar which dealt with group schemes run by Rene Schoof. These are in rough form toward the end, and the comments on the exercises are incomplete. Let me know if you have any suggestions. An Introduction to Group Schemes Algebraic Geometry (Hartshorne):
Notes For Dick Gross' Algebraic Number Theory Course
Notes for Dick Gross algebraic number theory Course Spring 1999. As many of you know, I have been typing up the notes for the Number
http://www.math.utah.edu/~sather/notes.html

Extractions: As many of you know, I have been typing up the notes for the Number Theory Course being taught by Dick Gross who is visiting from Harvard during the Spring Semester of 1999. I am posting the notes only in .ps and .pdf format since some of the files contain .eps figures. If you need a hard copy or something, email me Before I post anything, I get it approved by Professor Gross, but if you find any mistakes, email me . Cheers. Sean Lectures 1-4 .ps or .pdf : material from 14 January to 26 January Lectures 5-8 .ps or .pdf : material from 28 January to 9 February Lectures 9-12 .ps or .pdf : material from 2 February to 25 February Lectures 13-16 .ps or .pdf : material from 2 March to 11 March Lectures 17-18 .ps or .pdf : material from 23 March to 25 March Lectures 1-18 .ps or .pdf : material from 14 January to 25 March Lectures 1-18 compressed .ps.gz or .pdf.gz : material from 14 January to 25 March Last updated 5.25.99
Tan, Victor
National University of Singapore. Automorphic forms and representations, algebraic number theory, modular forms and elliptic functions, combinatorial designs and difference sets.
http://www.math.nus.edu.sg/~mattanv/
Algebra, Algebraic Number Theory, Quadratic, Cubic, Quintic Number
http://www.algebra.at/
Dr V Abrashkin
University of Durham. algebraic number theory. Publications and links.
http://maths.dur.ac.uk/pure/temphome/va.html
UR Math: Algebra And Number Theory Group
algebraic number theory, modular forms, padic modular forms. Fall 2004, MTH 531 Intro. to algebraic number theory Instructor Tucker.
http://www.math.rochester.edu/research/algebra_and_number_theory/

Extractions: Site map Search Steve Gonek gonek The Riemann zeta function, L functions, and the distribution of prime numbers. Naomi Jochnowitz what Algebraic number theory, modular forms, p-adic modular forms Saul Lubkin lubkin Algebraic geometry, homological algebra; Construction of algebraic-topological like invariants in algebraic geometry. Arnold Pizer apizer Algebraic number theory, arithmetic of quaternion algebras and its connections to modular forms, Brandt matrices, Hecke operators, and Ramanujan graphs. Sanford Segal ssgl Analytic and elementary number theory; complex analysis; history of Mathematics. Andrew Knightly knightly Galois representations and automorphic representations of U(3); traces of Hecke operators Ken McMurdy kmcmurdy Modular curves, moduli spaces, models for modular curves. micah@math.rochester.edu
Algebraic Number Theory - Encyclopedia Article About Algebraic Number Theory. Fr
encyclopedia article about algebraic number theory. algebraic number theory in Free online English dictionary, thesaurus and encyclopedia.
http://encyclopedia.thefreedictionary.com/Algebraic number theory

Extractions: Dictionaries: General Computing Medical Legal Encyclopedia Word: Word Starts with Ends with Definition In mathematics Mathematics is commonly defined as the study of patterns of structure, change, and space; more informally, one might say it is the study of 'figures and numbers'. In the formalist view, it is the investigation of axiomatically defined abstract structures using logic and mathematical notation; other views are described in Philosophy of mathematics. Mathematics might be seen as a simple extension of spoken and written languages, with an extremely precisely defined vocabulary and grammar, for the purpose of describing and exploring physical and conceptual relationships. Click the link for more information. , an algebraic number field (or simply number field ) is a finite field extension In abstract algebra, an extension of a field K is a field L which contains K as a subfield. For example, C (the field of complex numbers) is an extension of R (the field of real numbers), and R is itself an extension of Q (the field of rational numbers). The notation
LookSmart - Directory - Algebraic Number Theory
algebraic number theory Connect to papers, articles, and courses covering a variety of topics on number theory and algebra. Directory
http://search.looksmart.com/p/browse/us1/us317914/us328800/us1164188/us10022111/
Tom Weston
Similar to the relevant portion of Lang s algebraic number theory, but with more details and more of an emphasis on the underlying topology.
http://www.cs.amherst.edu/~taweston/

Extractions: taweston@cs.amherst.edu I am a regular participant in the Five College Number Theory Seminar . Beginning September 2004 I will be an assistant professor of mathematics and statistics at the University of Massachusetts, Amherst On Selmer groups of geometric Galois representations ps pdf ), Ph.D. thesis, 2000. An overview of a theorem of Flach ps pdf ), appendix to Deformations of Galois representations Arithmetic algebraic geometry (Park City, UT 1999) , IAS/Park City Mathematics Series Algebraic cycles, modular forms and Euler systems ps pdf ), Journal fur die Reine und Angewandte Mathematik Geometric Euler systems for locally isotropic motives ps pdf ), Compositio Mathematica Selmer groups and Chow groups of self-products of algebraic varieties ps pdf ), International Mathematics Research Notices , no. 39, 2063-2073. Kummer theory of abelian varieties and reductions of Mordell-Weil groups ps pdf ), Acta Arithmetica
Paul Garrett's Lecture Notes, Exercises, Course Material
With exercises and course material. Topics include algebraic number theory; Automorphic (Modular) Forms, Representations, Lfunctions.
http://www.math.umn.edu/~garrett/m/

Extractions: home Buildings book ] (PostScript) ... [ HTML Bibilography Automorphic (Modular) Forms, Representations, L-functions, Number Theory Functional Analysis Abstract Algebra ... home The University of Minnesota explicitly requires that I state that "The views and opinions expressed in this page are strictly those of the page author. The contents of this page have not been reviewed or approved by the University of Minnesota."
Algebra And Number Theory At PSU
This is the webpage for Penn State s group in algebra and number theory. Number Theory Web Have fun! algebraic number theory Archives Preprints appear here!
http://www.math.psu.edu/vstein/alg/antheory/numtheory.html
K-theory Preprint Archives
Electronic preprint archives for mathematics research papers in Ktheory. Includes some papers in algebraic number theory.
http://www.math.uiuc.edu/K-theory/

Extractions: Welcome to the preprint archives for papers in K-theory. We accept submissions of preprints in electronic form for storage until publication. Storage after publication may be possible, too. Search with htdig: Search with google: Our mirror site in Germany Our home site in the USA Instructions for authors Instructions for joining the mailing list. Members of the mailing list receive announcements of preprints when they are deposited in the archives. (The list has more than 300 members.) Best Current Practices: Recommendations on Electronic Information Communication A calendar of K-theory events. A bibtex file (2342698 bytes), or the same thing gzipped (557172 bytes) containing 6454 citations to papers related to K-theory and instructions for enlarging bibtex to work with such a large file. MPRESS , a searchable index of preprints, including references to the preprints stored here. Some TeX fonts , stored in a tar image compressed with gzip, including the lams* and xy* fonts, which are needed for some of the preprints. The unprocessed recent submissions bibtex entries Source code for xdvi , a viewer under unix for dvi files.
Midwest Algebraic Number Theory Day
This site contains information about Midwest algebraic number theory Day. Read about Midwest algebraic number theory Day or find
http://www.blueglobus.com/cgi-bin/search/search.cgi?results&keywords=Midwest Alg
Jan Nekovar
Universit© Pierre et Marie Curie (Paris VI). algebraic number theory, arithmetic algebraic geometry.
http://www.math.jussieu.fr/~nekovar/
Walter De Gruyter - Algebraic Number Theory And Diophantine Analysis
algebraic number theory and Diophantine Analysis. Subjects Mathematics / Mathematics, General. Mathematics / Algebra, Number theory. Language English. Back.
http://www.degruyter.de/rs/bookSingle.cfm?id=IS-3110163047-1&fg=MA&l=E

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