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Number Theory:     more books (100)

Algebraic Number Theory (Grundlehren der mathematischen Wissenschaften) (v. 322) by Jürgen Neukirch, 1999-06-22 Integers and Theory of Numbers (Phoenix Edition) by Abraham A. Fraenkel, 2004-06-10 Essays on the Theory of Numbers by Richard Dedekind, 2009-12-26 Class Field Theory: From Theory to Practice (Springer Monographs in Mathematics) by Georges Gras, 2010-11-02 An Adventurer's Guide to Number Theory by Richard Friedberg, 1995-01-09 Number theory;: An introduction to proof by Charles Vanden Eynden, 1970 Introductory Algebraic Number Theory by Saban Alaca, Kenneth S. Williams, 2003-11-17 Modern Elementary Theory of Numbers by Leonard E. Dickson, 1939-12 Biscuits of Number Theory (Dolciani Mathematical Expositions) by Arthur T. Benjamin, Ezra Brown, 2008-12-16 Algebraic Number Theory (Cambridge Studies in Advanced Mathematics) by A. Fröhlich, M. J. Taylor, 1993-02-26 Three Pearls of Number Theory by A. Y. Khinchin, 2010-07-21 Number Theory With Applications by James A. Anderson, James M. Bell, 1997-02 Number Theory: An approach through history from Hammurapi to Legendre (Modern Birkhäuser Classics) by André Weil, 2006-12-22 Elementary Number Theory, Cryptography and Codes (Universitext) by M. Welleda Baldoni, Ciro Ciliberto, et all 2008-12-09

lists with details

61. Number Theory | Mathematical Institute - University Of Oxford
    Number Theory Group. Members, publications, meetings.  
    http://www.maths.ox.ac.uk/groups/number-theory
    
    Extractions: James Maynard (Oxford) Junior Number Theory Seminars Primes in short arithmetic progressions The Siegel-Walfisz theorem gives an asymptotic estimate for the number of primes in an arithmetic progression, provided the modulus of the progression is small in comparison with the length of the progression. Counting primes is harder when the modulus is not so small compared to the length, but estimates such as Linnik's constant and the Brun-Titchmarsh theorem give us some information. We aim to look in particular at upper bounds for the number of primes in such a progression, and improving the Brun-Titchmarsh bound. For any corrections/updates to these listings, please contact

62. Number Theory (mathematics) :: Euclid -- Britannica Online Encyclopedia
    number theory (mathematics), Euclid, Britannica Online Encyclopedia, By contrast, Euclid presented number theory without the flourishes. He began Book VII of his Elements by  
    http://www.britannica.com/EBchecked/topic/422325/number-theory/233897/Euclid
    
    Extractions: document.write(''); Search Site: With all of these words With the exact phrase With any of these words Without these words Home My Britannica CREATE MY number theor... NEW ARTICLE ... SAVE Table of Contents: number theory Article Article From prehistory through Classical Greece From prehistory through Classical Greece - Pythagoras Pythagoras - Euclid Euclid - Diophantus Diophantus Number theory in the East Number theory in the East Modern number theory Modern number theory - Pierre de Fermat Pierre de Fermat - Number theory in the 18th century Number theory in the 18th century - Number theory in the 19th century Number theory in the 19th century - - Disquisitiones Arithmeticae Disquisitiones Arithmeticae - - From classical to analytic number t...

63. Mathematics Archives - Topics In Mathematics - Number Theory
    Absolute Primes ADD. KEYWORDS Article, Repunits SOURCE Arkadii Slinko, University of Auckland and Mathematics Olympiad Learning Centre TECHNOLOGY Adobe Acrobat Reader  
    http://archives.math.utk.edu/topics/numberTheory.html

64. Number Theory
    Number Theory Number Theory is more than a comprehensive treatment of the subject. It is an introduction to topics in higher level mathematics, and unique in its scope  
    http://www.springer.com/mathematics/numbers/book/978-0-387-89485-0
    
    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.

65. Number Theory Foundation
    Aims to collect donations from supporters of number theory and to disburse these donations to encourage research.  
    http://www.math.uiuc.edu/ntf/
    
    Extractions: Selected Past Grants Application Procedure The Number Theory Foundation (NTF) is an organization whose aim is to collect donations from supporters of number theory and to disburse these donations to encourage research, purchase computing equipment connected with research, help sponsor appropriate conferences, and work to foster a spirit of cooperation and goodwill among the family of number theorists. The NTF does not seek to be the sole sponsor of projects, but rather to share in their support. Contributors of substantial donations to the NTF have the opportunity to decide which area or areas of number theory they wish to support and to specify how the support should be made: individuals, computational projects, conferences, or all of these. Right now our supporters have directed available funds toward activities in computational and combinatorial number theory, and also toward general number theory conferences. Some examples of recent grants are listed in Selected Past Grants The NTF is at present a very small foundation and does not have the resources to singlehandly underwrite costly undertakings. We hope that grants from us can be used to help leverage support from other sources. The NTF prefers that its conference grants be used for junior attendees who do not have other support, and that the grants be applied for and administered by the conference itself, not by individual participants.

66. UCSB Mathematics Number Theory Group
    The Department of Mathematics, UCSB, homepage. Number theory abounds in problems that are easy to state, yet difficult to solve.  
    http://math.ucsb.edu/department/numbertheory.php

67. International Journal Of Number Theory (IJNT)
    (World Scientific) Original research papers and review articles on all areas of Number Theory.  
    http://www.worldscinet.com/ijnt/ijnt.shtml
    
    Extractions: Mathematics Journals HOME JOURNALS BY SUBJECT ... IJNT International Journal of Number Theory (IJNT) Current Issue All Volumes (2005-2010) News International Journal of Number Theory will be increased to 8 issues a year in 2009. Starting with V.2 (1) 2006, the information on the contents of International Journal of Number Theory will be indexed and abstracted in: Current Issue Volume: 6 , Issue: 6 (September 2010) DANIEL BACZKOWSKI , MICHAEL FILASETA , FLORIAN LUCA and OGNIAN TRIFONOV DOI No:

68. Archives Of NMBRTHRY@LISTSERV.NODAK.EDU
    Archives of postings to the Number Theory mailing list (NMBRTHRY).  
    http://listserv.nodak.edu/archives/nmbrthry.html

69. Number Theory
    Jeffrey Frederick Gold. Mathematical Interests Twin Primes, Experimental Number Theory, Elementary Number Theory, Chinese Remainder Theorem, Covering Sets, Linear Congruences, Prime  
    http://www.math.utah.edu/~gold/numbertheory.html
    
    Extractions: Jeffrey Frederick Gold Mathematical Interests: Twin Primes, Experimental Number Theory, Elementary Number Theory, Chinese Remainder Theorem, Covering Sets, Linear Congruences, Prime Numbers (of course), abundant numbers, odd perfect numbers, group theory, Galois theory, vectors, and more. Don H. Tucker and I have been working on the Twin Prime Conjecture for about six or seven years now. We have developed a mathematical algorithm which, when tested using a computer analogue, correctly predicted the twin primes in ascending order up to 5,000,000. Of course, the computer is never a proof (except maybe by intimidation), so we have been working on the induction argument for quite some time. It always seems to be within grasp, and just when I'm about to say, "Oh, to hell with it," I stare back down onto the page and the numbers give me something, they always give me something, something to come back and work on the problem again. Damn! I thought I'd get away!!!! A Characterization of Twin Prime Pairs, (with Don H. Tucker). Proceedings - Fifth National Conference on Undergraduate Research, Volume I, pp. 362-366, University of North Carolina Press, University of North Carolina at Asheville (UNCA), 1991. Abstract The basic idea of these remarks is to give a tight characterization of twin primes greater than three. It is hoped that this might lead to a decision on the conjecture that infinitely many twin prime pairs exist; that is, number pairs

70. Nakamula, Ken
    Tokyo Metropolitan University. Algorithmic number theory. Home of TNT (Tools for Number Theory) and NZMATH.  
    http://tnt.math.metro-u.ac.jp/~nakamula/

71. Noam D. Elkies Home Page
    Harvard. Number theory, algebraic geometry. Preprints, tables in computational number theory.  
    http://abel.math.harvard.edu/~elkies/

72. HOME PAGE OF DAVID J. WRIGHT
    Oklahoma State University. Algebraic number theory and algebraic groups, with methods from functional analysis and analytic number theory.  
    http://www.math.okstate.edu/~wrightd/
    
    Extractions: I am a mathematician on the faculty of Oklahoma State University. My home page is divided up into the following areas of information: Current Teaching Schedule My resume and other personal information Some facts about my education, career and family are given here. Guide to my published works. MSRI MathGraphics info: notes and info about lectures Number Theory and PARI This a web supplement I created to the textbook Elementary Number Theory and its Applications by Ken Rosen. It contains among other things: The Indra's Pearls Web Site Information on a book about kleinian groups which I co-authored and which is now published by Cambridge University Press. MATH 6490: Indra's Pearls Course Materials The course ran in the spring of 2004. Introduction to Dynamical Systems and Fractals These are the materials I prepared for a course given in the spring of 1996, including a 170-page book processed in latex2html. Symmetry Web This is a World Wide Web machine for experimenting with symmetry groups of simple geometric figures.

73. Vajaitu, Marian
    Romanian Academy of Sciences. Algebraic number theory, analytic number theory, class field theory and theory of algebraic functions.  
    http://www.imar.ro/~mvajaitu/
    
    Extractions: CURRICULUM VITAE MARIAN VAJAITU Born: September 27, 1962, Colt, Romania. Address: Romanian Academy, P.O. Box. 1-764, R0-70700 Bucharest, Romania. Studies: I graduated from Department of Mathematics of Mathematics of the University of Bucharest in 1987. The title of Diploma Dissertation was "Riemann's zeta function and applications in Number Theory". The main lectures during this period are: two year a basic course in algebra, an year a basic course in real analysis, complex analysis (a semester), measure theory (a semester), two years a basic course in differential equations, an year of axiomatic and euclidean geometry, an year of differential geometry, an year of functional analysis, a supplementary year of algebra (number theory and groups theory), a course in Algebraic Geometry and one in Algebraic Topology. I studied some classical works in number theory, such as: - analytic number theory (from the books by Ingham, Eduards, Davenport, Titchmarsh, Halberstan, Baker, Bump). - algebraic number theory (from the books by Borevich and Shafarevich, H. Hasse and S. Lang). - valuations and the theory of algebraic functions (from the books by Schilling, Chevalley and Hasse). - class field theory (from the books by Hasse, Chevalley and Neurkirch). I participated also at the seminar of Number Theory lead by Professor N. Popescu devoted to algebraic number theory, analytic number theory, class field theory and theory of algebraic functions.

74. Number Theory Authors/titles Recent Submissions
    Title Random Systems with Complete Connections and the Gauss Problem for the Regular Continued Fractions  
    http://arxiv.org/list/math.NT/recent

75. Mathematics Archives MSDOS Software For Number Theory
    PC/Number Theory section.  
    http://archives.math.utk.edu/software/msdos/number.theory
    
    Extractions: Windows/MSDos Software Collection for Number Theory The following icons indicate the type of package: Freeware or Public Domain Shareware with all features enabled Shareware with some features disabled Commercial Software Demo of Commercial Software This collection is maintained by Larry Husch . If you know of any Windows/MSDOS programs which are not listed in this collection and which you think are useful in the teaching of mathematics, then write Larry You are invited to submit materials to be stored on the Mathematics Archives; this may include software, reviews of software or teaching materials utilizing technology. For more information on uploading materials, read this

76. NUMBER-THEORY.LOVE.COM | All Things Number Theory
    A new regulation approved in Turkey will potentially ban BlackBerry smartphones, in a repeat of the dispute between Research In Motion, or RIM, and a series of governments  
    http://number-theory.love.com/

77. Number Theory
    Mac/Number Theory section.  
    http://archives.math.utk.edu/software/mac/numberTheory/.directory.html

78. Number Theory — Infoplease.com
    Encyclopedia number theory. number theory, branch of mathematics concerned with the properties of the integers (the numbers 0, 1, 1, 2, -2, 3, -3, …).  
    http://www.infoplease.com/ce6/sci/A0836174.html

79. Jones, John
    Arizona State University. Algebraic number theory Iwasawa theory, the arithmetic of elliptic curves, Galois theory; questions in computational number theory. Tables of number fields of small degree. Discovering number theory course material.  
    http://math.la.asu.edu/~jj/

80. What Is Number Theory? Definition From WhatIs.com
    Number theory, also known as higher arithmetic, is a branch of mathematics concerned with the properties of integers, rational numbers, irrational numbers, and real numbers.  
    http://whatis.techtarget.com/definition/0,,sid9_gci835154,00.html
    
    Extractions: A B C D ... Computing Fundamentals Number theory, also known as higher arithmetic, is a branch of mathematics concerned with the properties of integer s, rational number s, irrational number s, and real number s. Sometimes the discipline is considered to include the imaginary and complex numbers as well. Formally, numbers are represented in terms of set s; there are various schemes for doing this. However, there are other ways to represent numbers for example, as angles, as points on a line, as points on a plane, or as points in space. The integers and rational numbers can be symbolized and completely defined by numeral s. The system of numeration commonly used today was developed from systems used in Arab texts, although some scholars believe they were first used in India. The so-called Arabic numerals are 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9.

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